1. Zulkarnain, A., N.H. Sarmin and A.H.M. Noor, 2017. On the conjugate graphs of finite p-groups. Malaysian J. Fundam. Applied Sci., 13: 100-102.
2. Zaid, N., N.H. Sarmin and H. Rahmat, 2017. On the generalized conjugacy class graph of some dihedral groups. Malaysian J. Fundam. Appl. Sci., 13: 36-39.
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3. Sarmin, N.H., A.H.M. Noor and S.M.S. Omer, 2017. On graphs associated to conjugacy classes of some three-generator groups. Jurnal Teknologi, 79: 55-61.
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4. Sarmin, N.H., A.A. Ibrahim, A.H.M. Noor and S.M.S. Omer, 2017. The conjugacy classes of some finite metabelian groups and their related graphs. Jurnal Teknologi, 79: 69-73.
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5. Rhani, N.A., N.M.M. Ali, N.H. Sarmin and A. Erfanian, 2017. On the dominating number, independent number and the regularity of the relative co-prime graph of a group. Malaysian J. Fundam. Appl. Sci., 13: 72-74.
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6. Mahmoud, R.B., N.H. Sarmin, A. Erfanian and A.F.A. Fadzil, 2017. The Laplacian energy of conjugacy class graph of some dihedral groups. Malaysian J. Fundam. Appl. Sci., 13: 129-131.
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7. Alimon, N.I., N.H. Sarmin and A.F.A. Fadzil, 2017. The adjacency matrix of the conjugate graph of metacyclic 2-groups. Malaysian J. Fundam. Appl. Sci., 13: 79-81.
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8. Ali, N.M.M., N.A.N. Azhuan, N.H. Sarmin and F. Johar, 2017. The computation of some properties of additive and multiplicative groups of integers modulo n using C⁺⁺ programming. Sains Humanika, 9: 57-63.
9. Ting, T.Y., N.A.M. Idrus, R. Masri, W.N.F.W.M. Fauzia, N.H. Sarmin and H.I.M. Hassim. 2016. The nonabelian tensor square of a Bieberbach group with symmetric point group of order six. J. Teknol., 78: 189-193.
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10. Sarmin, N.H., N.H. Bilhikmah, S.M.S. Omer and A.H.M. Noor, 2016. The conjugacy classes, conjugate graph and conjugacy class graph of some finitie metacyclic 2-groups. Menemui Matematik, 38: 1-12.
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11. Rhania, N.A., N.M.M. Alib and N. Haniza, 2016. A generalization on the nth commutativity degree of alternating groups of degree 4 and 5. J. Teknol., 78: 51-55.
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12. Omer, S.M.S., N.H. Sarmin and A. Erfanian, 2016. Some applications of metacyclic 2-groups of negative type. ScienceAsia, 42: 1-4.
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13. Noor, A.H.M., N.H. Sarmin and S.M.S. Omer, 2016. The conjugacy classes of some three-generator groups. Menemui Matematik, 38: 22-26.
14. Nawia, A. A., Alia, N. M. M., Sarmina, N. H., & Rashidb, S. 2016. The schur multiplier of pairs of nonabelian groups of order p⁴. J. Teknol., 78: 39-43.
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15. Loh, S.L., C.K. Gan, T.H. Cheong, S. Salleh and N.H. Sarmin, 2016. An overview on network diagrams: Graph-based representation. J. Telecommun. Electron. Comput. Eng. (JTEC), 8: 83-86.
16. Khana, H.U., N.H. Sarmina, A. Khanc and F.M. Khand, 2016. Bi-ideals of ordered semigroups based on the interval-valued fuzzy point. J. Teknol. (Sci. Eng.), 78: 179-191.
17. Khan, H.U., N.H. Sarmin, A. Khan and F.M. Khan, 2016. Classification of ordered semigroups in terms of generalized interval-valued fuzzy interior ideals. J. Intelli. Syst., 25: 297-318.
18. Khan, H.U., A. Khan and N.H. Sarmin, 2016. Cartesian product of interval-valued fuzzy ideals in ordered semigroup. J. Prime Res. Math., 12: 120-129.
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19. Khan, H., F. Khan, A. Khan and N. Sarmin, 2016. New generalisation of interval-valued fuzzy filters of ordered semigroups. Sindh Univ. Res. J., 48: 383-388.
20. Hamida, M.A., N.M.M. Alia, N. Haniza, A.E. Sarmina and F.N.A. Manafa, 2016. The squared commutativity degree of dihedral groups. J. Teknol., 78: 45-49.
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21. El-Sanfaz, M.A., N.H. Sarmin and S.M.S. Omer, 2016. The orbit graph of metacyclic 2-groups of negative type. Int. J. Pure Applied Math., 109: 235-243.
22. Zainal, R., N.M.M. Ali, N.H. Sarmin and S. Rashidb, 2015. The homological functors of some abelian groups of prime power order. J. Teknol. (Sci. Eng.) Spec. Issue Sci. Technol., 71: 5-7.
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23. Selvarajoo, M., W.H. Fong, N.H. Sarmin and S. Turaev, 2015. Computational power of probabilistic bidirectional sticker system in DNA computing. Int. J. Appl. Math. Stat., 53: 66-72.
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24. Selvarajoo, M., S. Turaev, W.H. Fong and N.H. Sarmin, 2015. The generative capacity of probabilistic splicing systems. Applied Math., 9: 1191-1198.
25. Nilashi, M., O. Ibrahim, N. Ithnin and N.H. Sarmin, 2015. A multi-criteria collaborative filtering recommender system for the tourism domain using expectation maximization (EM) and PCA–ANFIS. Electron. Commerce Res. Appl., 14: 542-562.
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26. Mohammad, S.A., N.H. Sarmin, N.M.M. Ali and H.I.M. Hassim, 2015. A homological invariant of a bieberbach group with dihedral extension. J. Teknol. (Sci. Eng.) Spec. Issue Sci. Technol. 71: 9-11.
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27. Mohammad, S.A., N.H. Sarmin and H.I.M. Hassim, 2015. Polycyclic presentations of the torsion free space group with quaternion point group of order eight. J. Teknol., 77: 151-156.
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28. Malinin, D., N.H. Sarmin, N.M.M. Ali, Z. Yahya and N.A.A.M. Adnan, 2015. Representations of some groups and galois stability. Bull. Malaysian Math. Sci. Soc., 38: 827-840.
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29. Khan, H.U., N.H. Sarmin, A. Khan and F.M. Khan, 2015. Some characterizations of semigroups in terms of intuitionistic fuzzy interior ideals. J. Prime Res. Math., 10: 19-36.
30. Khan, F.M., N.H. Sarmin, A. Khan and H.U. Khan, 2015. Some innovative types of fuzzy bi-ideals in ordered semigroups. J. Adv. Math. Appl., 4: 24-36.
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31. Jan, N.M., W.H. Fong, N.H. Sarmin and S. Turaev, 2015. k-Watson-crick petri net controlled grammars. Int. J. Applied Math. Stat., 53: 99-106.
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32. Jahandideha, M., M.R. Darafshehc, N.H. Sarmind and S.M.S. Omere, 2015. Conditions on the edges and vertices of non-commuting graph. J. Teknol., 74: 73-76.
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33. Jahandideh, M., N.H. Sarmin and S.M.S. Omer, 2015. The topological indices of non-commuting graph of a finite group. Int. J. Pure Applied Math., 105: 27-38.
34. El-Sanfaz, M.A., N.H. Sarmin and S.M.S. Omer, 2015. On the probability that a group element fixes a set and its generalized conjugacy class graph. Int. J. Math. Anal., 9: 161-167.
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35. Effendi, R., Z. Ismail and N.H. Sarmin, 2015. A reversal of fuzzy time series in regionl load forecasting. Int. J. Energy Stat., 3: 1-17.
36. Ahmada, M.A., N.H. Sarmina, W.H. Fongb and Y. Yusofc, 2015. A comparison of second order and non-second order limit language generated by yusof-goode splicing system. J. Teknol. (Sci. Eng.), 72: 27-31.
37. Zamria, S.N.A., N.H. Sarmina, N.A. Adamb and A.M. Sania, 2014. Modelling of tudung saji weaving using elements in group theory‖. J. Teknol. (Sci. Eng.) Spec. Issue Sci. Technol., 70: 59-64.
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38. Zamri, S.N.A., N.H. Sarmin, N.A. Adam and A.M. Sani, 2014. A graph theory analysis on the elements of triaxial template of Tudung Saji. Menemui Matematik (Discovering Mathematics), 36: 1-8.
39. Yee, S.G., W.H. Fong, N.H. Sarmin and S. Turaev, 2014. Weighted simple and semi-simple splicing systems. Malaysian J. Fundamen. Applied Sci., 10: 201-206.
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40. Selvarajoo, M., F.W. Heng, N.H. Sarmin and S. Turaev, 2014. Some properties of probabilistic one-sided sticker systems. Adv. Environ. Biol., 8: 717-725.
41. Selvarajoo, M., F.W. Heng, N.H. Sarmin and S. Turaev, 2014. Probabilistic sticker systems. Malaysian J. Fundamen. Applied Sci., 9: 150-155.
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42. Sebry, N.M., N.Z.A. Hamzah, N.H. Sarmin, W.H. Fong and S. Turaev, 2014. Sticker systems over monoids. Malaysian J. Fundamen. Applied Sci., 8: 127-132.
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43. Samin, N.M., N.H. Sarmin and H. Rahmat, 2014. Computing irreducible representation of finite metacyclic groups of order 16 using burnside method. Matematika, 30: 79-88.
44. Rashida, S., A.A. Nawib, R. Zainalb, N.M.M. Alib and N.H. Sarminb, 2014. The use of groups, algorithms and programming (GAP) software in calculating the commutator subgroup and centre of groups of order p3q. Sci. Asia, 40: 73-77.
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45. Rashid, S., A.A. Nawi, N.M.M. Ali and N.H. Sarmin, 2014. The schur multiplier of pairs of groups of order. Math. prob. Eng., 2014: 1-4.
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46. Omer, S.M.S., N.H. Sarmin and A. Erfanian, 2014. The orbit graph of finite p-groups and groups of order pq. Indian J. Sci. Technol., 7: 2113-2117.
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47. Omer, S.M.S., N.H. Sarmin and A. Erfanian, 2014. Applications of graphs related to the probability that an element of finite metacyclic 2-group fixes a set. Int. J. Math. Anal., 8: 1937-1944.
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48. Omer, S.M.S. and N.H. Sarmin, 2014. The centralizer graph of finite non-abelian groups‖. Global J.Pure Applied Math., 10: 529-534.
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49. Loh, S.L., S. Salleh and N.H. Sarmin, 2014. An extended partitioning technique to transform trees into single-row networks. Appl. Soft Comput., 22: 483-491.
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50. Lim, S.J., W.H. Fong, N.H. Sarmin and F. Karimi, 2014. Mathematical modelling of some null-context and uniform splicing systems. Malaysian J. Fundam. Applied Sci., 7: 145-149.
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51. LOH, S., S. Salleh and N.H. Sarmin, 2014. Linear-time heuristic partitioning technique for mapping of connected graphs into single-row networks. Sains Malaysiana, 43: 1263-1269.
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52. Khan, H.U., N.H. Sarmin, A. Khan and F.M. Khan, 2014. A new pattern of interval-valued fuzzy interior ideals in semigroups. Sci. Int., 26: 527-535.
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53. Khan, H.U., N.H. Sarmin, A. Khan and F.M. Khan, 2014. A new interpretation of interval-valued fuzzy interior ideals of ordered semigroups. Sci. Int., 27: 29-37.
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54. Khan, H.U., N.H. Sarmin and A. Khan, 2014. A new form of fuzzy generalized bi-ideals in ordered semigroups. Honam Math. J., 36: 569-596.
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55. Khan, F.M., N.H. Sarmin and H.U. Khan, 2014. A novel approach toward fuzzy generalized bi-ideals in ordered semigroups. Sci. World J., 2014: 1-9.
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56. Khan, F.M., N.H. Sarmin and A. Khan, 2014. A novel approach towards fuzzy Γ-ideals in ordered Γ-semigroups. Indian J. Pure Appl. Math., 45: 343-362.
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57. Jan, N.M., F.W. Heng, N.H. Sarmin and S. Turaev, 2014. Languages of watson-crick petri net‖. J. Teknol. (Sci. Eng.) Spec. Issue Sci. Technol., 70: 97-101.
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58. Idrus, N.M., N.H. Sarmin, H.I.M. Hassim and R. Masri, 2014. On the abelianization of a torsion free crystallographic group. J. Teknol. (Sci. Eng.), 70: 81-84.
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59. Hassim, H.I.M., Sarmin, N.H., N.M.M. Ali, R. Masri and N.M. Idrus, 2014. The exterior squares of some crystallographic groups. J. Teknol., 20: 85-88.
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60. Hamzah, N.Z.A., N.M. Sebry, W.H. Fong, N.H. Sarmin and S. Turaev, 2014. Splicing systems over permutation groups of length two. Malaysian J. Fundamen. Applied Sci., 8: 83-88.
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61. Gan, Y.S., W.H. Fong, N.H. Sarmin and S. Turaev, 2014. Geometrical representation of automata over some abelian groups. Malaysian J. Fundamen. Applied Sci., 8: 24-30.
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62. Gan, Y.S., S. Turaev, W.H. Fong and N.H. Sarmin, 2014. Computational power of weighted splicing systems. Comptes Rendus Acad. Bulgare Sci., 67: 753-762.
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63. Erfanian, A., F.N.A. Manaf, F.G. Russo and N.H. Sarmin, 2014. On the exterior degree of the wreath product of finite abelian groups. Bull. Malays. Math. Sci. Soc., 37: 25-36.
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64. El-sanfaz, M.A., N.H. Sarmin and S.M.S. Omer, 2014. The probability that an element of the dihedral groups fixes a set. Int. J. Appl. Math. Stat., 52: 1-6.
65. El-sanfaz, M.A., N.H. Sarmin and S.M.S. Omer, 2014. The probability that an element of metacyclic 2-groups of positive type fixes a set. Jurnal Teknologi, 71: 7-10.
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66. El-Sanfaz, M.A., N.H. Sarmin and S.M.S. Omer, 2014. The probability that an element of metacyclic 2-groups fixes a set. World Appl. Sci. J., 32: 459-464.
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67. Ahmad, M.A., N.H. Sarmin, F.W. Heng and Y. Yusof, 2014. A new relation of second order limit language in simple and semi-simple splicing system. J. Teknol. (Sci. Eng.) Spec. Issue Sci. Technol., 71: 13-15.
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68. Zainal, R., N.M.M. Ali, N.H. Sarmin and S. Rashid, 2013. On the non-abelian tensor square of groups of order p4 where p is an odd prime. Sci. Asia, 39S: 16-18.
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69. Yahya, Z., N.M. Ali, N.H. Sarmin, N.M. Adnan, M. Zakaria and H. Rahmat, 2013. Some matrix representations for dihedral group of order twelve. Int. J. Applied Math. Stat., 45: 296-301.
70. Siang, G.Y., F.W. Heng, N.H. Sarmin and S. Turaev, 2013. Permutation groups in automata diagrams. Malaysian J. Fundamen. Applied Sci., 9: 35-40.
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71. Selvarajoo, M., W.H. Fong, N.H. Sarmin and S. Turaev, 2013. Probabilistic semi-simple splicing system and its characteristics. J. Teknol., 62: 21-26.
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72. Sebry, N.M., N.H. Sarmin, W.H. Fong and S. Turaev, 2013. Sticker systems over permutation groups. World Applied Sci. J., 21: 119-126.
73. Sarmin, N.H., N.M.M. Ali, Z. Yahya and R. Rahmat, 2013. Irreducible representation of an alternating group using burnside method. Int. J. Applied Math. Stat., 45: 460-464.
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74. Sarmin, N.H., A. Erfanian and B.T. Haghighi, 2013. The relative n-th commutativity degree of 2-generator p-groups of nilpotency class two. Ars Combinatoria, 109: 65-70.
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75. Samin, N.M., N.H. Sarmin, and H. Rahmat, 2013. An example on computing the irreducible representation of finite metacyclic groups by using great orthogonality theorem method. J. Teknol. (Sci. Eng.), 64: 89-92.
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76. Rashid, S., N.H. Sarmin, A. Erfanian, N.M. Ali and R. Zainal, 2013. On the nonabelian tensor square and capability of groups of order 8q. Indagationes Mathematicae, 24: 581-588.
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77. Omer, S.M.S., N.H. Sarmin, A. Erfanian and K. Moradipour, 2013. The probability that an element of a group fixes a set and the group act on set by conjugation. Int. J. Applied Math. Stat., 32: 111-117.
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78. Omer, S.M.S., N.H. Sarmin, A. Erfanian and K. Moradipour, 2013. An alternative technique for computing the commutativity degree of dihedral groups. Int. J. Appl. Math. Stat., 44: 64-71.
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79. Omer, S.M.S., N.H. Sarmin and A. Erfanian, 2013. The probability that an element of a symmetric group fixes a set and its application in graph theory. World Applied Sci. J., 27: 1637-1642.
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80. Omer, S.M.S., N.H. Sarmin and A. Erfanian, 2013. The probability that an element of a group fixes a set and its graph related to conjugacy classes. J. Basic. Applied Sci. Res., 3: 369-380.
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81. Moradipour, K., N.H. Sarmin and A. Erfanian, 2013. On non-commuting graphs of some finite groups. Int. J. Applied Math. Stat., 45: 473-476.
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82. Moradipour, K., N.H. Sarmin and A. Erfanian, 2013. Finite groups with the same commuting probability. Res. J. Appl. Sci. Eng. Technol., 5: 3525-3528.
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83. Moradipour, K., N.H. Sarmin and A. Erfanian, 2013. Conjugacy classes and commutativity degree of metacyclic 2-groups. C.R. Acad. Bulg. Sci., 66: 1363-1372.
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84. Moradipour, K., N.H. Sarmin and A. Erfanian, 2013. On graph associated to conjugacy classes of some metacyclic 2-groups. J. Basic Applied Sci. Res., 3: 898-902.
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85. Manaf, F.N.A., N.H. Sarmin, N.M.M. Ali and A. Erfanian, 2013. A generalization of commutativity degree of finite nilpotent groups. Int. J. Applied Math. Stat., 44: 365-371.
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86. Kumaar, S.J., P.J. Abisha, D.G. Thomas, N.H. Sarmin and K.G. Subramaniam, 2013. Languages defined by pure patterns. Int. J. Applied Math. Comput. Intell., 2: 195-203.
87. Khan, M., A. Khan and N. Sarmin, 2013. Generalized fuzzy filters in ordered ternary semigroups. ASEAN J. Sci. Technol. Dev., 31: 62-82.
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88. Khan, H.U., N.H. Sarmin, A. Khan and F.M. Khan, 2013. New types of intuitionistic fuzzy interior ideals of ordered semigroups. Ann. Fuzzy Math. Infor., 6: 495-519.
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89. Khan, F.M., N.H. Sarmin and A. Khan, 2013. New types of generalized fuzzy bi Γ-ideals in ordered Γ-semigroups. Sci. Int., 25: 411-418.
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90. Khan, F.M., N.H. Sarmin and A. Khan, 2013. New types of generalized fuzzy bi Γ-ideals in ordered Γ-semigroups. Sci. Int., 25: 411-418.
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91. Khan, A., N.H. Sarmin, F.M. Khan and B. Davvaz, 2013. A study of fuzzy soft interior ideals of ordered semigroups. Iran. J. Sci. Technol., 37: 237-249.
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92. Khan, A., B. Davvaz, N.H. Sarmin and H. Khan, 2013. Redefined intuitionistic fuzzy bi-ideals of ordered semigroups. J. Inequalities Appl. 10.1186/1029-242X-2013-397.
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93. Karimi, F., N.H. Sarmin and F.W. Heng, 2013. Common-crossing and persistent splicing systems. Int. J. Applied Math. Stat., 43: 293-296.
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94. Ilangovan, S. and N.H. Sarmin, 2013. Some 2-generator 2-groups of nilpotency class two and the order classes. Int. J. Applied Math. Stat., 42: 411-416.
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95. Gan, Y.S., W.H. Fong, N.H. Sarmin and S. Turaev, 2013. Some properties and variants of weighted sticker systems. Int. J. Applied Math. Stat., 45: 367-375.
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96. Davvaz, B., A. Khan, N.H. Sarmin and H. Khan, 2013. More general forms of interval valued fuzzy filters of ordered semigroups. Int. J. Fuzzy Syst., 15: 110-126.
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97. Basri, A.M., N.H. Sarmin, N.M. Ali and J.R. Beuerle, 2013. On the positive finite metacyclic 2-groups and their abelianization. Int. J. Applied Math. Stat., 45: 150-155.
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98. Basri, A.M., N.H. Sarmin, N.M. Ali and J.R. Beuerle, 2013. On some metacycli cp-groups and their nonabelian tensor square. Indian J. Sci. Technol., 6: 4041-4044.
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99. Barakat, Y. and N.H. Sarmin, 2013. Some applications of elliptic integrals of first kind. J. Teknol. (Sci. Eng.), 65: 59-62.
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100. Bahru, U.J., 2013. Interval-valued fuzzy generalized bi-ideals of ordered semigroups redefined. World Applied Sci. J., 27: 1737-1751.
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101. Adnan, N.A.A.M., N.H. Sarmin, N.M.M. Ali, Z. Yahya and H. Rahmat, 2013. Equivalent matrix representations for dihedral group of order sixteen. Int. J. Applied Math. Stat., 43: 193-200.
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102. Abdullah Bin Basri, A.M., N.H. Sarmin and J.R. Beuerle, 2013. Computing the nonabelian tensor square of metacyclic p-groups of class two. J. Teknol., 61: 31-34.
103. Yusof, Y., N.H. Sarmin, T.E. Goode, M. Mahmud and F.W. Heng, 2012. Hierarchy of certain types of DNA splicing systems. Int. J. Modern Phys., 9: 271-277.
104. Yahya, Z., N.M.M. Ali, N.H. Sarmin and F.N. Abd Manaf, 2012. The nth commutativity degree of some dihedral groups. Discovering Mathematics (Menemui Matematik), 34: 7-14.
105. Siang, G.Y., F.W. Heng and N.H. Sarmin, 2012. Properties and solutions of magic squares. Menemui Matematik (Discovering Mathematics), 34: 66-76.
106. Samin, N.M., N.H. Sarmin and H. Rahmat, 2012. Irreducible representation of finite metacyclic groups using great orthogonality theorem method. J. Teknol., 20: 85-88.
     Direct Link  |  
107. Rashid, S., N.H. Sarmin, R. Zainal, N.M. Ali and A. Erfanian, 2012. A note on the nonabelian tensor square. Indian J. Sci. Technol., 5: 2877-2879.
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108. Rashid, S., N.H. Sarmin, A. Erfanian and N.M.M. Ali, 2012. On the derived subgroups of some finite groups. J. Math. Stat., 8: 111-113.
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109. Rashid, S., N.H. Sarmin, A. Erfanian and N.M. Ali, 2012. On the Schur multiplier of groups of order 8q. Int. J. Applied Math. Stat., 28: 18-22.
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110. Omer, S.M.S., 2012. The computation of the commutativity degree for dihedral groups in terms of centralizers. Aust. J. Basic Appl. Sci., 6: 48-52.
111. Moradipoura, K., N.H. Sarminb and A. Erfanianc, 2012. Conjugacy classes and commuting probability in finite metacyclic ρ-groups. Sci. Asia, 38: 113-117.
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112. Moradipour, K., N.H. Sarmin and A. Erfanian, 2012. The precise value of commutativity degree in some finite groups. Malaysian J. Fundam. Applied Sci., 8: 67-72.
113. Moradipour, K., N.H. Sarmin and A. Erfanian, 2012. Metacyclic 2-groups with the same conjugacy classes and their commutativity degree. Indian J. Sci. Technol., 5: 3165-3168.
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114. Mohamad, M.S., N.H. Sarmin, N.M.M. Ali and L.C. Kappe, 2012. The computation of the nonabelian tensor product of cyclic groups of order p². J. Teknol., 57: 35-44.
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115. Loh, S.L., S. Salleh and N.H. Sarmin, 2012. Partitioning technique for transforming perfect binary trees into single-row networks. Jpn. J. Ind. Applied Math., 29: 317-330.
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116. Loh, S.L., S. Salleh and N.H. Sarmin, 2012. Models development for single-row networks from connected graphs. J. Teknol., 57: 137-153.
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117. Khan, F.M., N.H. Sarmin and A. Khan, 2012. Some study of fuzzy ideals in ordered semigroups. Ann. Fuzzy Math. Infor., 3: 213-227.
118. Khan, F.M., N.H. Sarmin and A. Khan, 2012. Some new characterization of ordered semigroups in terms of (λ, θ)-fuzzy bi-ideals. Int. J. Algebra Stat., 1: 22-32.
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119. Khan, A., Y.B. Jun, N.H. Sarmin and F.M. Khan, 2012. Ordered semigroups characterized by (∈,∈∨q_κ)-fuzzy generalized bi-ideals. Neural Comput. Appli., 21: 121-132.
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120. Khan, A., Y.B. Jun and M.Z. Abbas, 2012. Characterizations of ordered semigroups in terms of (∈, ∈ V q)-fuzzy interior ideals. Neural Comput. Applic., 21: 433-440.
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121. Khan, A., N.H. Sarmin, F.M. Khan and Faizullah, 2012. Semiprime (ε, εvqk)-fuzzy quasi-ideals in ordered semigroups. World Applied Sci. J., 16: 1688-1698.
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122. Khan, A., N.H. Sarmin, F.M. Khan and B. Davvaz, 2012. Regular AG-groupoids characterized by (∈,∈vq_κ)-fuzzy ideals. Iran. J. Sci. Technol. Sci., 36: 97-113.
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123. Khan, A., N.H. Sarmin, B. Davvaz and F.M. Khan, 2012. New types of fuzzy bi-ideals in ordered semigroups. Neural Comput. Appli., 21: 295-305.
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124. Karimi, F., N.H. Sarmin and F.W. Heng, 2012. The characterizations of different splicing systems. Int. J. Modern Phys., 9: 89-94.
125. Jafarabadi, H.M., N.H. Sarmin and M.R. Molaei, 2012. Completely simple and regular semi hypergroups. Bull. Malaysian Math. Sci. Soc., 35: 335-343.
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126. Ilangovan, S. and N.H. Sarmin, 2012. Conjugacy class sizes for some 2-groups of nilpotency class two. J. Teknol., 57: 25-33.
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127. Hassim, H.I.M., N.H. Sarmin and N.M.M. Ali, 2012. The nonabelian tensor square and homological functors of some 2-Engel groups. J. Sains Matematik, 4: 53-59.
128. Basri, A.M.A.B., N.H. Sarmin, N.M.M. Ali and J.R. Beuerle, 2012. Some applications of metacyclic p-groups of nilpotency class two. Res. J. Applied Sci. Eng. Technol., 4: 5217-5221.
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129. Barakat, Y. and N.H. Sarmin, 2012. Verification of an old conjecture on nonabelian 2-generated groups of order p³. J. Teknol., 59: 35-37.
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130. Abdullah Bin Basri, A.M.A, N.H. Sarmin and N.M.M. Ali and J.R. Beuerle, 2012. Computing the exterior center of metacyclic p-groups of nilpotency class at least three. J. Applied Sci., 12: 1608-1612.
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131. Abdul Rahman, S.F. and N.H. Sarmin, 2012. Metabelian groups of order at most 24. Menemui Matematik (Discovering Math.), 34: 77-93.
132. Sarmin, N.H., Y. Yusof, H.I.M. Hassim and F.N. Abd Manaf, 2011. The commutativity degree of 2-engel groups of order at most 20. Discover. Math. (Menemui Matematik), 33: 1-10.
133. Rashid, S., N.H. Sarmin, A. Erfanian and N.M. Mohd Ali, 2011. On the nonabelian tensor square and capability of groups of order p²q. Arch. Math., 97: 299-306.
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134. Rashid, S., N.H. Sarmin, A. Erfanian and N.M. Ali, 2011. The nonabelian tensor square (GG) of symplectic groups and projective symplectic groups. Sci. Res. Essays, 6: 5261-5264.
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135. Loh, S.L., S. Salleh and N.H. Sarmin, 2011. Partitioning technique for transformation of connected graphs into single-row network. J. Teknol., 55: 241-253.
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136. Khan, F.M., N.H. Sarmin, M. Shabir and A. Khan, 2011. Interval valued fuzzy congruence on inverse semigroups. Matematika, 27: 109-120.
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137. Karimi, F., N.H. Sarmin and F.W. Heng, 2011. Some sufficient conditions for persistent splicing systems. Aust. J. Basic Applied Sci., 5: 20-24.
138. Kappe, L., N.M. Ali and N. Sarmin, 2011. On the capability of finitely generated non-torsion groups of nilpotency class 2. Glasgow Math. J., 53: 411-417.
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139. Jafarabadi, H.M., N.H. Sarmin and M.R. Molaei, 2011. Simple semi hypergroups. Austr. J. Basic Applied Sci., 5: 51-55.
140. Hassim, H.I.M. and N.H. Sarmin, 2011. On the computations of some homological functors of 2-engel groups of order at most 16. J. Qual. Measur. Anal., 7: 153-159.
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141. Erfanian, A., F.G. Russo and N.H. Sarmin, 2011. Some considerations on the nonabelian tensor square of crystallographic groups. Asian-Eur. J. Math., 4: 271-282.
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142. Yusof, Y., N.H. Sarmin, F.W. Heng and F. Karimi, 2010. Some relations on different types of splicing systems. J. Fundam. Sci., 11: 143-147.
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143. Erfanian, A., N.H. Sarmin and B. Tolue, 2010. On the nth and relative nth commutativity degree of finite groups. Archiv Mathematik, .
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144. Ali, N.M.M. and N.H. Sarmin, 2010. On some problems in group theory of probabilistic nature. Discover. Math. (Menemui Matematik), 32: 35-41.
145. Saaid, M.F.M., Z. Ibrahim, M.S.Z. Abidin, M. Khalid and N.H. Sarmin, 2009. DNA code word design for DNA computing with real-time polymerase chain reaction. J. Comput. Sci., 5: 1-10.
146. Khalid, N.K., Z. Ibrahim, T.B. Kurniawan, M. Khalid, N.H. Sarmin and A.P. Engelbrecht, 2009. Function minimization in DNA sequence design based on continuous particle swarm optimization. ICIC Exp. Lett., 3: 27-32.
147. Sarmin, N.H., N.M.M. Ali and L.C. Kappe, 2008. Exterior squares of infinite non-abelian 2-generator groups of nilpotency class 2. Matematika, 1: 17-21.
148. Sarmin, N.H., F.W. Heng, N.A. Abdul Rashid and M.F. Abdul Wahab, 2008. Verification of a mathematical model of a splicing system. Matematika, 1: 65-70.
149. Masri, R.H., N. Aris, N.H. Sarmin and S. Ahmad, 2008. Group theoretical approach in determining the molecular vibration of a square pyramid molecule. Matematika, 1: 45-53.
150. Idrus, N.M., N.H. Sarmin and S. Shamsuddin, 2008. Two-generator two-groups of class two of order up to 32 and their application in crystallography. Matematika, 1: 1-10.
151. Ibrahim, Z., T.B. Kurniawan, N.H. Sarmin and M. Khalid, 2008. A DNA sequence design for molecular computation of hamiltonian path problem with output visualization based on real-time PCR. Elektrika J. Elect. Eng., 10: 59-64.
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152. Ibrahim, Z., T.B. Kurniawan, M. Khalid and N.H. Sarmin, 2008. A DNA sequence design for direct-proportional length-based DNA computing using DNA sequencegenerator. Int. J. Simulat. Syst. Sci. Technol., 9: 65-72.
153. Heng, F.W., N.H. Sarmin and Z. Ibrahim, 2008. Recognition of simple splicing systems using SH-automaton. J. Fundam. Sci., 4: 337-342.
154. Ali, N.M.M., N.H. Sarmin and L.C. Kappe, 2008. Computation of the homological functors of infinite nonabelian 2-generator groups of class two of type 1 by using GAP. Menemui Matematik (Discovering Math.), 30: 56-64.
155. Sarmin, N.H. and F.W. Heng, 2006. Irreducible representations of groups of order 8. Matematika, 22: 1-16.
156. Sarmin, N.H. and F.W. Heng, 2005. Isomorphisms of groups of order 8 with certain point groups. Menemui Matematik, 27: 13-22.
157. Sarmin, N.H. and D.L.S. Fei, 2005. Watson crick automata: Theoretical computation models in DNA computing. Menemui Matematik, 27: 1-8.
158. Sarmin, N.H. and S.A.P. Ilangovan, 2004. Least criminals for some given conjectures in group theory. Matematika, 20: 111-114.
159. Sarmin, N.H. and M.R. Baharon, 2003. Some applications of modulo arithmetic. Menemui Matematik, 25: 13-18.
160. Sarmin, N.H., 2002. Infinite two-generator groups of class two and their non-abelian tensor squares. Int. J. Math. Math. Sci., 32: 615-625.
161. Sarmin, N.H. and I.M. Seran, 2001. Some applications of two-generator groups of nilpotency class two. Matematika, 17: 51-61.
162. Kappe, L., M. Visscher and N. Sarmin, 1999. Two-generator two-groups of class two and their nonabelian tensor squares. Glasgow Math. J., 41: 417-430.
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