{"id":12,"date":"2015-12-22T05:49:59","date_gmt":"2015-12-22T05:49:59","guid":{"rendered":"http:\/\/qufaculty.qu.edu.qa\/mms-nasser\/?page_id=12"},"modified":"2021-11-24T17:32:14","modified_gmt":"2021-11-24T17:32:14","slug":"publications","status":"publish","type":"page","link":"http:\/\/qufaculty.qu.edu.qa\/mms-nasser\/publications\/","title":{"rendered":"Publications"},"content":{"rendered":"

Selected Publications<\/strong><\/h2>\n
    \n
  1. M.M.S. Nasser<\/strong>, O. Rainio, & M. Vuorinen, Condenser capacity and hyperbolic perimeter, Computers and Mathematics with Applications, (2021), in press.<\/li>\n
  2. M.M.S. Nasser<\/strong> & M. Vuorinen, Isoperimetric properties of condenser capacity, Journal of Mathematical Analysis and Applications, 499 (2021) 125050.<\/li>\n
  3. M.M.S. Nasser<\/strong> & M. Vuorinen, Computation of conformal invariants, Applied Mathematics and Computation, 389 (2021) 125617.<\/li>\n
  4. M.M.S. Nasser<\/strong> & M. Vuorinen, Conformal Invariants in Simply Connected Domains, Computational Methods and Function Theory, 20 (2020) 747–775.<\/li>\n
  5. E. Kalmoun, M.M.S. Nasser<\/strong> & M. Vuorinen, Numerical computation of Mityuk’s function and radius for circular-radial slit domains, Journal of Mathematical Analysis and Applications, 490 (2020) 124328.<\/li>\n
  6. E. Kalmoun, M.M.S. Nasser<\/strong> & K.A. Hazaa, The Motion of a Point Vortex in Multiply Connected Polygonal Domains, Symmetry 12(7) (2020) 1175.<\/li>\n
  7. M.M.S. Nasser<\/strong>, PlgCirMap: A MATLAB toolbox for computing conformal mappings from polygonal multiply connected domains onto circular domains, SoftwareX 11 (2020) 100464.<\/li>\n
  8. M.M.S. Nasser<\/strong> & M. Vuorinen, Numerical computation of the capacity of generalized condensers, Journal of Computational and Applied Mathematics 377 (2020) 112865.<\/li>\n
  9. M.M.S. Nasser<\/strong>, Numerical computing of preimage domains for bounded multiply connected slit domains<\/a>, Journal of Scientific Computing, 78(1) (2019)\u00a0582-606.<\/li>\n
  10. M.M.S. Nasser<\/strong> & C.C. Green, A fast numerical method for ideal fluid flow in domains with multiple stirrers<\/a>, Nonlinearity, 31(3)\u00a0(2018) 815-837<\/li>\n
  11. M.M.S. Nasser<\/strong>, Numerical conformal mapping onto the parabolic, elliptic and hyperbolic slit domains<\/a>, Bulletin of the Malaysian Mathematical Sciences Society, 41 (2018) 2067-2087.<\/li>\n
  12. J\u00f6rg Liesen, Olivier S\u00e8te & M.M.S. Nasser<\/strong>, Fast and accurate computation of the logarithmic capacity of compact sets<\/a>, Computational Methods and Function Theory, 17(4) (2017) 689-713.<\/li>\n
  13. M.M.S. Nasser<\/strong>, J\u00f6rg Liesen & Olivier S\u00e8te, Numerical computation of the conformal map onto lemniscatic domains<\/a>, Computational Methods and Function Theory<\/em>, 16(4) (2016) 609-635.<\/li>\n
  14. D.G. Crowdy, C.C. Green, E.H. Kropf &\u00a0M.M.S. Nasser<\/strong>, The Schottky-Klein prime function: a theoretical and computational tool for applications<\/a>, IMA Journal of Applied Mathematics<\/em>,\u00a0 81 (2016) 589-628.<\/li>\n
  15. M.M.S. Nasser<\/strong>, Fast computation of the circular map<\/a>, Computational Methods and Function Theory<\/em>,\u00a015(2) (2015) 187-223.<\/li>\n
  16. M.M.S. Nasser<\/strong>, Takashi Sakajo, Ali H.M. Murid & Lee Khiy Wei, A fast computational method\u00a0for potential flows in multiply connected coastal domains<\/a>, Japan Journal of Industrial and Applied\u00a0Mathematics<\/em>, 32(1) (2015) 205\u2013236.<\/li>\n
  17. M.M.S. Nasser<\/strong>, Fast computation of hydrodynamic Green\u2019s function<\/a>, Revista Cubana de Fisica<\/em>, 32(1)\u00a0(2015) 26\u201332.<\/li>\n
  18. M.M.S. Nasser<\/strong>, Fast solution of boundary integral equations with the generalized Neumann kernel<\/a>,\u00a0Electronic Transactions on Numerical Analysis<\/em>, 44 (2015) 189\u2013229.<\/li>\n
  19. Arif A.M. Yunus, Ali H.M. Murid & M.M.S. Nasser<\/strong>, Numerical conformal mapping and its inverse of\u00a0unbounded multiply connected regions onto logarithmic spiral slit regions and rectilinear slit regions<\/a>,\u00a0Proceedings of the Royal Society A-Mathematical Physical and Engineering Sciences<\/em>, 470(2162) (2014),\u00a0Article No. 20130514.<\/li>\n
  20. Arif A.M. Yunus, Ali H.M. Murid & M.M.S. Nasser<\/strong>, Numerical evaluation of conformal mapping\u00a0and its inverse for unbounded multiply connected regions<\/a>, Bulletin of the Malaysian Mathematical\u00a0Sciences Society<\/em>, 37(1) (2014) 1\u201324.<\/li>\n
  21. M.M.S. Nasser<\/strong>, Convergence of numerical solution of generalized Theodorsen\u2019s nonlinear integral\u00a0equation<\/a>, Abstract and Applied Analysis<\/em>, Volume 2014 (2014), Article ID 213296, 11 pages.<\/li>\n
  22. M.M.S. Nasser<\/strong>, Ali H.M. Murid & Ali W. K. Sangawi, Numerical conformal mapping via a boundary\u00a0integral equation with the adjoint generalized Neumann kernel<\/a>, TWMS Journal of Pure and Applied\u00a0Mathematics<\/em>, 5(1) (2014) 96\u2013117.<\/li>\n
  23. M.M.S. Nasser<\/strong> & F.A.A. Al-Shihri, A fast boundary integral equation method for conformal mapping\u00a0of multiply connected regions<\/a>, SIAM Journal on Scientific Computing<\/em>, 35(3) (2013) A1736\u2013A1760.<\/li>\n
  24. M.M.S. Nasser<\/strong>, Numerical conformal mapping of multiply connected regions onto the fifth category\u00a0of Koebe\u2019s canonical slit regions<\/a>, Journal of Mathematical Analysis and Applications<\/em>, 398 (2013) 729-743.<\/li>\n
  25. M.M.S. Nasser<\/strong> & A.H.M. Murid, A boundary integral equation with the generalized Neumann kernel\u00a0for the Ahlfors map, Clifford Anal. Clifford Algebr. Appl.<\/em> 2(4) (2013) 307\u2013312.<\/li>\n
  26. Samer A.A. Al-Hatemi, Ali H.M. Murid & M.M.S. Nasser<\/strong>, A boundary integral equation with the\u00a0generalized Neumann kernel for a mixed boundary value problem in unbounded multiply connected\u00a0regions<\/a>, Boundary Value Problems<\/em>, 2013 (2013) Article No. 54.<\/li>\n
  27. M.M.S. Nasser<\/strong>, Ali H.M. Murid & Samer A.A. Al-Hatemi, A boundary integral equation with the\u00a0generalized Neumann kernel for a certain class of mixed boundary value problem<\/a>, Journal of Applied\u00a0Mathematics<\/em>, Volume 2012 (2012), Article ID 254123, 17 pages.<\/li>\n
  28. M.M.S. Nasser<\/strong>, A.H.M. Murid, M. Ismail & E.M.A. Alejaily, Boundary integral equations with the\u00a0generalized Neumann kernel for Laplace\u2019s equation in multiply connected regions<\/a>, Applied Mathematics\u00a0and Computation<\/em>, 217 (2011) 4710\u20134727.<\/li>\n
  29. M.M.S. Nasser<\/strong>, Numerical conformal mapping of multiply connected regions onto the second, third and fourth categories of Koebe\u02bcs canonical slit domains<\/a>, Journal of Mathematical Analysis and Applications<\/em>, 382 (2011) 47-56.<\/li>\n
  30. M.M.S. Nasser<\/strong>, Boundary integral equations for potential flow past multiple aerofoils<\/a>, Computational\u00a0Methods and Function Theory<\/em>, 11 (2011) 375\u2013394.<\/li>\n
  31. M.M.S. Nasser<\/strong>, A nonlinear integral equation for numerical conformal mapping<\/a>, Advances in Pure\u00a0and Applied Mathematics<\/em>, 1 (2010) 47\u201364.<\/li>\n
  32. M.M.S. Nasser<\/strong>, Numerical conformal mapping via a boundary integral equation with the generalized Neumann kernel<\/a>, SIAM Journal on Scientific Computing<\/em>, 31 (2009) 1695\u20131715.<\/li>\n
  33. M.M.S. Nasser<\/strong>, A boundary integral equation for conformal mapping of bounded multiply connected\u00a0regions<\/a>, Computational Methods and Function Theory<\/em>, 9 (2009) 127\u2013143.<\/li>\n
  34. R. Wegmann & M.M.S. Nasser<\/strong>, The Riemann-Hilbert problem and the generalized Neumann kernel\u00a0on multiply connected regions<\/a>, Journal of Computational and Applied Mathematics<\/em>, 214 (2008) 36-57.<\/li>\n
  35. M.M.S. Nasser<\/strong>, A.H.M. Murid & Z. Zamzamir, A boundary integral method for the Riemann-Hilbert\u00a0problem in domains with corners<\/a>, Complex Variables and Elliptic Equations<\/em>, 53 (2008) 989-1008.<\/li>\n
  36. R. Wegmann, A.H.M. Murid & M.M.S. Nasser<\/strong>, The Riemann-Hilbert problem and the generalized\u00a0Neumann kernel<\/a>, Journal of Computational and Applied Mathematics<\/em>, 182 (2005) 388-415.<\/li>\n
  37. A.H.M. Murid & M.M.S. Nasser<\/strong>, Eigenproblem of the generalized Neumann kernel<\/a>, Bulletin of the\u00a0Malaysian Mathematical Science Society<\/em>, 26 (2003) 13\u201333.<\/li>\n<\/ol>\n

    Other Papers<\/strong><\/h2>\n
      \n
    1. M.M.S. Nasser<\/strong> & E. Kalmoun, Application of integral equations to simulate local fields in carbon nanotube reinforced composites, In R. McPhedran, S. Gluzman, V. Mityushev, N. Rylko (eds.), 2D and Quasi-2D Composite and Nanocomposite Materials, Elsevier, 2020, pp.~233–248.<\/li>\n
    2. AAM Yunus, A Yunus & M.M.S. Nasser, Numerical Conformal Mapping onto the Entire Complex Plane Bounded with Finite Straight Slit and Logarithmic Spiral Slits, Journal of Physics: Conference Series 1212 (2019) 012014.<\/li>\n
    3. AHM Murid, AAM Yunus & M.M.S. Nasser, Numerical Conformal Mapping onto the Exterior Unit Disk with a Straight Slit and Logarithmic Spiral Slits, Journal of Physics: Conference Series 1212 (2019) 012015.<\/li>\n
    4. M.M.S. Nasser<\/strong>,\u00a0A boundary integral method for the general conjugation problem in multiply connected circle domains,\u00a0 in: Piotr Drygas & Sergei Rogosin (eds), Modern Problems in Applied Analysis, Birkh\u00e4user Basel, 2018, pp. 153-168.<\/li>\n
    5. S.A.A. Al-Hatemi, A.H.M. Murid and M.M.S. Nasser<\/strong>,\u00a0Solving a mixed boundary value problem via an integral equation with adjoint generalized Neumann kernel in bounded multiply connected\u00a0regions, AIP Conf. Proc., 1522 (2013), pp. 508\u2013517.<\/li>\n
    6. A.A.M. Yunus, A.H.M. Murid and M.M.S. Nasser<\/strong>, Radial slits maps of unbounded multiply\u00a0connected regions, AIP Conf. Proc., 1522 (2013), pp. 132\u2013139.<\/li>\n
    7. A.S.A. Hamzah, A.H.M. Murid & M.M.S. Nasser<\/strong>, Boundary integral equations with the generalized Neumann kernel for Robin problem in simply connected region, International Journal of Applied\u00a0Mathematics & Statistics<\/em>, 44(14) (2013) 8\u201320.<\/li>\n
    8. Ali W. K. Sangawi, Ali H.M. Murid & M.M.S. Nasser<\/strong>, Radial slit maps of bounded multiply connected regions<\/a>, Journal of Scientific Computing<\/em>, 55 (2013) 309\u2013326.<\/li>\n
    9. Ali H. M. Murid, Mohmed M. A. Alagele & M.M.S. Nasser<\/strong>, Integral equation with the generalized\u00a0Neumann kernel for computing Green\u2019s function on simply connected regions, Malaysian Journal of\u00a0Fundamental and Applied Sciences<\/em>, 9 (3) (2013) 161\u2013166.<\/li>\n
    10. Samer A.A. Al-Hatemi, Ali H.M. Murid & M.M.S. Nasser<\/strong>, Solving a mixed boundary value problem\u00a0via an integral equation with generalized Neumann kernel on unbounded multiply connected region,\u00a0Malaysian Journal of Fundamental and Applied Sciences<\/em>, 8 (4) (2012) 177\u2013181.<\/li>\n
    11. Ali W. K. Sangawi, Ali H.M. Murid & M.M.S. Nasser<\/strong>, Annulus with circular slit map of bounded\u00a0multiply connected regions via integral equation method<\/a>, Bulletin of the Malaysian Mathematical\u00a0Sciences Society<\/em>, 35 (4) (2012) 945\u2013959.<\/li>\n
    12. Ali W. K. Sangawi, Ali H.M. Murid & M.M.S. Nasser<\/strong>, Parallel slits map of bounded multiply\u00a0connected regions<\/a>, Journal of Mathematical Analysis and Applications<\/em>, 389 (2012) 1280\u20131290.<\/li>\n
    13. Ali W. K. Sangawi, Ali H.M. Murid & M.M.S. Nasser<\/strong>, Circular slits map of bounded multiply\u00a0connected regions<\/a>, Abstract and Applied Analysis<\/em>, Volume 2012 (2012), Article ID 970928, 26 pages.<\/li>\n
    14. Arif A.M. Yunus, Ali H.M. Murid & M.M.S. Nasser<\/strong>, Conformal mapping of unbounded multiply\u00a0connected region onto canonical slit regions<\/a>, Abstract and Applied Analysis<\/em>, Volume 2012 (2012),\u00a0Article ID 293765, 29 pages.<\/li>\n
    15. Arif A.M. Yunus, Ali H.M. Murid & M.M.S. Nasser<\/strong>, Numerical conformal mapping of unbounded\u00a0multiply connected regions onto circular slit regions, Malaysian Journal of Fundamental and Applied\u00a0Sciences<\/em>, 8 (1) (2012) 38\u201343.<\/li>\n
    16. Ali H.M. Murid, Ali W. Kareem Sangawi and M.M.S. Nasser<\/strong>, Integral and differential equations for\u00a0conformal mapping of bounded multiply connected regions onto a disk with circular slits, Journal of\u00a0Fundamental Sciences<\/em>, 7 (2011) 12\u201318.<\/li>\n
    17. Ali W. K. Sangawi, Ali H.M. Murid & M.M.S. Nasser<\/strong>, Linear integral equations for conformal\u00a0mapping of bounded multiply connected regions onto a disk with circular slits<\/a>, Applied Mathematics\u00a0and Computation<\/em>, 218 (2011) 2055\u20132068.<\/li>\n
    18. M.M.S. Nasser<\/strong>, Numerical solution of the Riemann-Hilbert problem<\/a>, Punjab University Journal of\u00a0Mathematics<\/em>, 40 (2008) 9-29.<\/li>\n
    19. M.M.S. Nasser<\/strong>, The Riemann-Hilbert problem and the generalized Neumann kernel on unbounded\u00a0multiply connected regions, The University Researcher (IBB University Journal)<\/em>, 20 (2009) 47\u201360.<\/li>\n
    20. M.M.S. Nasser<\/strong>, Boundary Integral Equations with the Generalized Neumann Kernel for the Neumann Problem<\/a>, Matematika<\/em>, 23 (2007) 83-98.<\/li>\n
    21. M.M.S. Nasser<\/strong>, A.H.M. Murid & N.S. Amin, A boundary integral equation for the 2D external\u00a0potential flow, International Journal of Applied Mechanics and Engineering, 11 (2006) 61-75.<\/li>\n
    22. A.H.M. Murid, M.M.S. Nasser<\/strong> & N.S. Amin, A boundary integral method for the planar external\u00a0potential flow around airfoils<\/a>, Jurnal Teknologi<\/em>, 42(C) (2005) 29\u201342.<\/li>\n
    23. M.R.M Razali &\u00a0M.M.S. Nasser<\/strong>, Numerical experiments on eigenvalues of weakly singular integral\u00a0equations using product Simpson\u2019s rule, Matematika, 18 (2002) 9-20.<\/li>\n
    24. A.H.M. Murid, M.R.M. Razali & M.M.S. Nasser<\/strong>, Solving Riemann problem using Fredholm\u00a0integral equation of the second kind. In Proceeding of Simposium Kebangsaan Sains Matematik Ke-10.\u00a0UTM, Johor, Malaysia, 2002,\u00a0pp. 171\u2013178.<\/li>\n<\/ol>\n","protected":false},"excerpt":{"rendered":"

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