1. Gilanie, G., U.I. Bajwa, M.M. Waraich and Z. Habib, 2019. Computer aided diagnosis of brain abnormalities using texture analysis of MRI images. Int. J. Imaging Syst. Technol., 2019: 1-12.
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2. Ashraf, M.N., M. Hussain and Z. Habib, 2019. Review of various tasks performed in the preprocessing phase of a diabetic retinopathy diagnosis system. Curr. Med. Imaging, 15: 1573-4056.
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3. Noreen, I., A. Khan, H. Ryu, N.L. Doh and Z. Habib, 2018. Optimal path planning in cluttered environment using RRT*-AB. Intell. Serv. Rob., 11: 41-52.
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4. Levent, A., B. Sahin and Z. Habib, 2018. Spiral transitions. Applied Math.-J. Chin. Uni., 33: 468-490.
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5. Gilanie, G., U.I. Bajwa, M.M. Waraich, Z. Habib, H. Ullah and M. Nasir, 2018. Classification of normal and abnormal brain MRI slices using gabor texture and support vector machines. Signal, Image Video Process., 12: 479-487.
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6. Gilanie, G., H. Ullah, M. Mehmood, U. Ejaz and Z. Habib, 2018. Colored representation of brain gray scale MRI images to potentially underscore the variability and sensitivity of images. Curr. Med. Imaging Rev., 14: 555-560.
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7. Sargano, A.B., P. Angelov and Z. Habib, 2017. A comprehensive review on handcrafted and learning-based action representation approaches for human activity recognition. Applied Sci., Vol. 7. 10.3390/app7010110.
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8. Khan, A., I. Noreen, H. Ryu, N.L. Doh and Z. Habib, 2017. Online complete coverage path planning using two-way proximity search. Int. Serv. Rob., 10: 229-240.
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9. Khan, A., I. Noreen and Z. Habib, 2017. On complete coverage path planning algorithms for non-holonomic mobile robots: Survey and challenges. J. Inf. Sci. Eng., 33: 101-121.
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10. Bux, A., P. Angelov and Z. Habib, 2017. Vision Based Human Activity Recognition: A Review. In: Advances in Computational Intelligence Systems, Angelov P., A. Gegov, C. Jayne and Q. Shen (Eds.), Springer, Germany, ISBN: 978-3-319-46561-6, pp. 341-371.
11. Asghar, K., Z. Habib and M. Hussain, 2017. Copy-move and splicing image forgery detection and localization: A review. Aust. J. Forensic Sci., 40: 281-307.
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12. Asghar, K., G. Gilanie, M. Saddique and Z. Habib, 2017. Automatic enhancement of digital images using cubic bezier curve and fourier transformation. Malaysian J. Comput. Sci., 30: 300-310.
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13. Sargano, A.B., P. Angelov and Z. Habib, 2016. Human action recognition from multiple views based on view invariant feature descriptor using support vector machines. Applied Sci., Vol. 6. 10.3390/app6100309.
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14. Noreen, I., A. Khan and Z. Habib, 2016. Optimal path planning using RRT* based approaches: A survey and future directions. Int. J. Adv. Comput. Sci. Appl., 7: 97-107.
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15. Noreen, I., A. Khan and Z. Habib 2016. A comparison of RRT, RRT* and RRT*-smart path planning algorithms. Int. J. Comput. Sci. Network Secur., 16: 20-27.
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16. Habib, Z., G. Rasool and M. Sakai, 2015. Admissible curvature continuous areas for fair curves using G² Hermite PH quintic polynomial. J. King Saud Univ.-Comput. Inform. Sci., 27: 140-146.
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17. Ashraf, M.N., Z. Habib and M. Hussain, 2015. Computer Aided Diagnosis of Diabetic Retinopathy. Lambert Academic Publishing, Germany, ISBN: 978-3-659-77209-2, Pages: 188.
18. Habib, Z. and M. Sakai, 2013. Fairing an arc spline and designing with G² PH quintic spiral transitions. Int. J. Comput. Math., 90: 1023-1039.
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19. Habib, Z. and M. Sakai, 2012. Fairing arc spline and designing by using cubic Bezier spiral segments. Math. Model. Anal., 17: 141-160.
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20. Habib, Z. and M. Sakai, 2011. Cubic spiral transition matching G² Hermite end conditions. Numer. Math.: Theory Methods Applic., 4: 525-536.
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21. Habib, Z., 2010. Spiral Function and Its Application in CAGD. VDM Verlag, USA., ISBN: 978-3-639-24988-0, Pages: 248.
22. Habib, Z. and M. Sakai, 2010. Admissible regions for rational cubic spirals matching G² Hermite data. Comput. Aided Design, 42: 1117-1124.
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23. Habib, Z. and M. Sakai, 2009. G² cubic transition between two circles with shape control. Comput. Applied Math., 223: 133-144.
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24. Dimulyo, S., Z. Habib and M. Sakai, 2009. Fair cubic transition between two circles with one circle inside or tangent to the other. Numer. Algorithms, 51: 461-476.
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25. Habib, Z., 2008. Interactive shape preserving interpolation by t-conic spiral spline. Comput. Graphics CAD/CAM, 2: 25-40.
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26. Habib, Z. and M. Sakai, 2008. Transition between concentric or tangent circles with a single segment of G² PH quintic curve. Comput. Aided Geometric Design, 25: 247-257.
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27. Habib, Z. and M. Sakai, 2007. G² pythagorean hodograph quintic transition between two circles with shape control. Comput. Aided Geometric Design, 24: 252-266.
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28. Habib, Z. and M. Sakai, 2007. Circle to circle transition with a single PH quintic spiral. Scientiae Mathematicae Japonicae, 66: 361-371.
29. Habib, Z. and M. Sakai, 2006. An answer to an open problem on cubic spiral transition between two circles. Comput. Algebra-Design Algorithms Implementations Applic., 1514: 46-52.
30. Habib, Z., M. Sarfraz and M. Sakai, 2005. Rational cubic spline interpolation with shape control. Comput. Graphics, 29: 594-605.
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31. Habib, Z. and M. Sakai, 2005. Web-based visualization of conic and arc/conic spirals. Comput. Graphics CAD/CAM, 1: 16-26.
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32. Habib, Z. and M. Sakai, 2005. Spiral transition curves and their applications. Scientiae Mathematicae Japonicae, 61: 251-262.
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33. Habib, Z. and M. Sakai, 2005. G² PH quintic spiral transition curves and their applications. Scientiae Mathematicae Japonicae, 61: 263-273.
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34. Habib, Z., M. Sakai and M. Sarfraz, 2004. Interactive shape control with rational cubic splines. Comput.-Aided Design Applic., 1: 709-717.
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35. Habib, Z. and M. Sarfraz, 2004. A Rational Spline with Inflection Points and Singularities Tests on Convex Data. In: Geometric Modeling: Techniques, Applications, Systems and Sarfraz, M. (Ed.). Kluwer Academic Publishers, The Netherlands, ISBN: 978-1-4020-1817-6, pp: 281-297.
36. Habib, Z. and M. Sakai, 2004. Shapes of planar cubic curves. Scientiae Mathematicae Japonicae, 59: 253-258.
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37. Habib, Z. and M. Sakai, 2004. Family of G2 Spiral Transition between Two Circles. In: Advances in Geometric Modeling, Sarfraz, M. (Ed.), John Wiley & Sons, Ltd., Chichester, UK, ISBN: 9780470859377, pp: 133-150.
38. Habib Z. and M. Sarfraz, 2004. A Rational Spline with Inflection Points and Singularities Tests on Convex Data. In: Geometric Modeling: Techniques, Applications, Systems and Tools, Sarfraz M. (Ed.), Springer, Dordrecht, ISBN: 978-90-481-6518-6, pp: 281-297..
39. Habib, Z. and M. Sakai, 2003. Quadratic and T-cubic spline approximations to a planar spiral. Scientiae Mathematicae Japonicae, 57: 107-114.
40. Habib, Z. and M. Sakai, 2003. G² planar cubic transition between two circles. Int. J. Comput. Math., 80: 957-965.
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41. Habib, Z. and M. Sakai, 2003. Family of G² Spiral Transition Between Two Circles. In: Advances in Geometric Modeling, Sarfraz, M. (Ed.). John Wiley, New York, ISBN: 978-0-470-85937-7, pp: 133-150.
42. Habib, Z. and M. Sakai, 2002. High accurate rational cubic curve. Scientiae Mathematicae Japonicae, 55: 341-346.
43. Habib, Z. and M. Sakai, 2002. G^2 two-point hermite rational cubic interpolation. Int. J. Comput. Math., 79: 1225-1231.
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