Advances in Mathematics and Computer Science Vol. 2

This book covers all areas of mathematics and computer science. The contributions by the authors include diagnostic testing, conditional probability, natural frequency, signal flow graph, trinomial graph, epidemiology, Boolean-based probability, heuristics function, hamming distance, manhattan distance, chebyshev distance, optimal solution, trapezoidal rule, augmented lagrangian, conjugate gradient method, difference sequence space, lacunary sequence, Luxemburg norm, uniform opial property, Fatou property, Banach Saks of type p, relations between magnitudes in a right-angled triangle, dynamic investigation in a right-angled triangle, p-Laplacian, variational approach, monotone operator method, quasilinear elliptic equation, Sobolev spaces, quantum efficiency, thermoelectric module, Seebeck mode, temperature distribution, thermal conductivity, satellite,  exact solutions, The Hirota-Satsuma coupled KdV equations, auxiliary equation, nonlinear ordinary differential equation, traveling wave solutions, Homological methods, holomorphic functions, Weierstrass’s global division theorem, closed graph theorem, H –space, Banzhaf index, conventional Karnaugh map etc. This book contains various materials suitable for students, researchers and academicians in the field of mathematics and computer science.