1. Jamil, T., M. Awadalla and I. Mohammed, 2018. Design and implementation of a complex binary adder. Medwell J. Eng. Applied Sci., 13: 1813-1828.
2. Jamil, T. and I. Mohammed, 2015. Simulation of VICTOR algorithm for fault-diagnosis of digital circuits. Int. J. Comput. Theory Eng., 7: 103-107.
3. Jamil, T., 2014. Design of a content-addressable memory-based parallel processor implementing (-1+j)-based binary number system. Int. J. Adv. Comput. Sci. Applic., 4: 11-17.
4. Jamil, T. and U. Ali, 2014. Analysis of multiple-bit shift-left operations on complex numbers in (-1+j)-base binary format. Int J. Elect. Comput. Eng., 4: 295-302.
5. Ali, U. and T. Jamil, 2013. Bit-wise byte-wide analysis of shift-right operations on binary representation of complex numbers. Int. J. Eng. Res. Technol., 2: 687-711.
6. Mehmood, T., Zuhoor ur Rehman and T. Jamil, 2011. A review of the problems faced by AIOU regional centres in Pakistan. J. Ame. Sci., 7: 92-99.
7. Jamil, T., 2011. Design of arithmetic circuits for complex binary number system. IAENG Trans. Eng. Technol., 1373: 83-97.
8. Jamil, T., 2010. Implementation of an economical parking helper device using ultrasound sensors. IAENG Trans. Eng. Technol., 1247: 100-114.
9. Jamil, T., 2008. Impact of shift operations on (-1+j)-base complex binary numbers. J. Comput., 3: 63-71.
10. Al-Bulushi, H. and T. Jamil, 2006. Design and implementation of an automatic emergency management system. J. Eng. Applied Sciences, 1: 181-186.
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11. Jamil, T., A. Al-Maashari and A.A. Abdulghani, 2005. Design and implementation of a nibble-size multiplier for (-1+j)-base complex binary numbers. WSEAS Trans. Circuits Syst., 4: 1539-1544.
12. Al-Hajry, H. and T. Jamil, 2005. A case study approach to investigate the usefulness of AHP in developing SSADM customization model. WSEAS Trans. Comput., 4: 70-75.
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13. Jamil, T., A.A. Abdulghani and A. Al-Maashari, 2004. Design of a nibble-size subtractor for (-1+j)-base complex binary numbers. WSEAS Trans. Circuits Syst., 3: 1067-1072.
14. Jamil, T., 2004. The Rijndael algorithm: A brief introduction to the new encryption standard. IEEE Potent., 23: 36-38.
15. Jamil, T., 2004. Implementation of a CAM-based dataflow processor for parallel computations. WSEAS Trans. Syst., 3: 1868-1876.
16. Goode, J., T. Jamil and D. Callahan, 2004. A simple circuit for adding complex numbers. WSEAS Trans. Infor. Sci. Applic., 1: 61-66.
17. Ali, U., S. Saeed, S.A. Khan and T. Jamil, 2004. Conversion algorithms for one-unit complex binary numbers and arithmetic operations. WSEAS Trans. Infor. Sci. Applic., 1: 1646-1649.
18. Blest, D.C. and T. Jamil, 2003. Division in a binary representation for complex numbers. Intl. J. Math. Educ. Sci. Technol., 34: 561-574.
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19. Jamil, T., D. Blest and A. AlHabsi, 2002. Towards formulation of a complex binary number system. SQU J. Scient. Res.-Sci. Technol., 7: 199-209.
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20. Jamil, T., 2002. The complex binary number system-basic arithmetic made simple. IEEE Potent., 20: 39-41.
21. Stacpoole, R. and T. Jamil, 2000. Cache memories. IEEE Potent., 19: 24-29.
22. Jamil, T., 1999. Steganography-The art of hiding information in plain sight. IEEE Potent., 18: 10-12.
23. Jamil, T. and R.G. Deshmukh, 1998. A novel processor for tokenless dataflow computations using associative memory. Aust. Comput. Sci. Commun., 20: 75-86.
24. Jamil, T., 1997. RAM versus CAM. IEEE Potent., 16: 26-29.
25. Jamil, T., 1997. Fifth generation microprocessors. IEEE Potent., 15: 33-35.
26. Jamil, T., 1997. Computing-A historical perspective. Softlink, 2: 4-6.
27. Jamil, T., 1995. RISC versus CISC-why less is more. IEEE Potent., 14: 13-16.