Techniques in Applied Mathematics discusses recent developments in differential equations, integral transforms, singular integral equations, dynamical system, Lie algebra, calculus of variation, optimization, computational methods for free-surface ship hydrodynamic problems, solitons and inverse scattering, graph theory and symmetries in partial differential equations. Each technique is presented in a somewhat concise manner and is applied to solve appropriate problems drawn from relevant areas of applied mathematics and theoretical physics. This volume will serve as source material for researchers in applied mathematics, theoretical physics and engineering.

Graceful Embedding of a Signed Graph / Lie Algebra – A Pedestrian’s View / Singular Integral Equations and Their Applications in Boundary Value Problems of Mathematical Physics / Discrete Dynamical System: Difference Equation Modelling with Applications / Graph-theoretic Approach in Operations Research / Differential Equations / Calculus of Variations / Dynamical System / Integral Transform / On the Computation of Friction Factor in Turbulent Pipe Flow / On an Exact Method of Solving Integral Equation in Elliptic Region / Lie Algebra / Solitons and Inverse Scattering Method / Local and Nonlocal Systemmetries of Partial Differential Equation / Computational Methods for Free-surface Ship Hydrodynamic Problems / Minimization of Functionals and Numerical Solutions.

Postgraduate Students, Researchers & Teachers in Applied Mathematics, Theoretical Physics and Engineering