Mathematical Analysis and its Applications

Chapter 1: Convergence Analysis of Legendre Spectral Galerkin Method for Volterra-Fredholm-Hammerstein Integral Equations.- Chapter 2: Analysis of an eco-epidemiological model with migrating and refuging prey.- Chapter 3: Stability analysis of an integro differential equation model of ring neural network with delay.- Chapter 4: Approximation of Solutions of a Stochastic Fractional Differential Equation with Deviated Argument.- Chapter 5: Reconstruction of multiply generated splines from local average samples.- Chapter 6: Approximation of periodic Functions Belonging toW(Lr;x (t); (b 0))-Class by (C1:T) means of
Fourier series.- Chapter 7: Modified Baskakov-Sz´asz operators based on q-integers.- Chapter 8: Approximation of functions of class Lip(a; p) in Lp-norm.- Chapter 9: A new genuine Durrmeyer operator.- ....Chapter 10: Degree of approximation by certain genuine hybrid operators.- Chapter 51: Compartmental Disease Models with Heterogeneous Populations: A Survey.- Chapter 52: Radially Symmetric Vibrations of Exponentially Tapered Clamped Circular Sandwich Plate Using Harmonic Differential Quadrature Method.- Chapter 53: Hybrid Projective Synchronization of Fractional-order Neural Networks with Time Delays.- Chapter 54: Approximations of Solutions of a Class of Neutral Differential Equations with a Deviated Argument.- Chapter 55: Approximation of Solutions to Fractional Integro-differential Equations with Finite Delay.- Chapter 56: An Efficient Hybrid Approach for Simulating MHD Nanofluid Flow Over a Permeable Stretching Sheet.-Chapter 57: Some Advanced Finite Element Techniques for the problems of Mechanics: A Review.- Chapter 58: Duality for a Nondifferentiable Multiobjective Second-order Fractional Programming Problem Involving (F, , , d) - V-type-I Functions.- Chapter 59: Consistency of Unconditional Stability and Positive

P.N. AGRAWAL is professor at the Department of Mathematics, Indian Institute of Technology Roorkee, India. He obtained his PhD degree from Indian Institute of Technology Kanpur, India, in 1980. Professor Agrawal has 110 research papers to his credit published in several journals of repute as well as guided many postgraduate and PhD students. He has presented research papers at several international conferences in India and abroad and also delivered invited lectures.

RAM N. MOHAPATRA is professor of mathematics, University of Central Florida, Orlando, USA. He received his PhD degree from the University of Jabalpur, India, in 1968. Earlier, he taught at Sambalpur University in India, American University in Beirut, Lebanon, University of Alberta, and York University, Canada, prior to coming to Orlando. His area of research is Mathematical Analysis and he is the author of two books, two edited monographs and over 120 research papers to his credit. He referees articles for professional journals and serves as a member of editorial board of a number of journals.

UADAY SINGH is assistant professor at the Department of Mathematics, Indian Institute of Technology Roorkee, India. Earlier, Dr. Singh worked as lecturer at Banaras Hindu University, Varanasi. His areas of research are fourier approximation and summability theory. He has more than 20 publications to his credit that include research papers, monograph and book chapters. He is actively involved in teaching undergraduate and postgraduate students as well as PhD students. He is a member of many professional societies such as American Mathematical Society (AMS), International Society for Augmentative and Alternative Communication (ISAAC), International Association of Engineers (IAENG) and Indian Mathematical Society (IMS).

H.M. SRIVASTAVA is professor emeritus at the Department of Mathematics and Statistics, University of Victoria, Canada. He joined the University of Victoria in 1969, firstas