Statistical Techniques for Transportation Engineering is written with a systematic approach in mind and covers a full range of data analysis topics, from the introductory level (basic probability, measures of dispersion, random variable, discrete and continuous distributions) through more generally used techniques (common statistical distributions, hypothesis testing), to advanced analysis and statistical modeling techniques (regression, AnoVa, and time series). The book also provides worked out examples and solved problems for a wide variety of transportation engineering challenges.

This book introduces some of the elementary concepts and results of Linear Algebra. It explains basic concepts and techniques of linear algebra and make them accessible to the undergraduate students. The fundamental concepts of Rings, Integral domains, Fields, Ideals, Quotient Rings, Homomorphism of Rings, Polynomial Rings, Systems of Linear equations, Vector Spaces, Linear Transformations, Vector Space Isomorphism, Inner Product Spaces and Real Quadratic forms are discussed. Each chapter includes clear statements of pertinent definitions, principles and theorems together with illustrative and descriptive material: Rings Spring and Ideals Homomorphisms and Isomorphisms Euclidian Rings Polynomial Rings Vector Space Linear Transformations Isomorphism Matrix of Linear Transformation Inner Product Spaces Index

The book is designed to serve as a textbook for the students of engineering. The book spread in fifteen chapters broadly discusses: Convergence and divergence of the infinite series. Mean value theorems and expansions of functions. Functions of several variables. Curvature, evolutes and envelopes. Curve tracing. Lengths, curves, volumes and surfaces of revolution. Multiple integrals. First order and first degree differential equations. Orthogonal trajectories and other geometrical application. Higher order differential equations. Linear differential equations with constant coefficients. Applications of differential equations. Laplace transforms. Vector calculus, gradient, divergence and curl of functions. Green's, Gauss's and Stoke's theorems.

This book is designed to meet the requirements of students of science and engineering. It discusses the following topics: Interpolation, Curve fitting matrices, Eigen values and Eigen vectors, Quadratic forms, Fourier series, Partial differential equations and Z-transforms. Each chapter is supplemented with a number of worked-out examples as well as number of problems to be solved by the students, helping to better understand the subject.

Engineering Mathematics Volume II is a comprehensive text for the students of engineering. The topics included are: Differential equations, Special functions, Laplace transforms, Partial differential equations and applications of partial differential equations. Key Features: Each topic is treated in a systematic and logical manner. Wide variety of exercises at all levels. Several worked-out examples drawn from various examination papers ofreputed universities.

Engineering Mathematics Volume I is designed as a comprehensive classroom text for the first year engineering students. The topics included in the book are: matrices, differential calculus and vector calculus. Key Features Every topic is treated in a systematic, logical and lucid manner. Wide variety of exercises at all levels. Several worked out examples drawn from various examination papers of reputed universities.

Mathematical Methods is designed to meet the requirements of students of sciences and engineering. The book offers the following topics: interpolation, curve fitting matrices, eigenvalues and eigenvectors, quadratic form, Fourier series, partial differential equation, and Z-transforms. Each chapter is supplemented with a number of worked-out examples, as well as number of problems to be solved by the students, which will help with better understanding the subject.eigenvalues and eigenvectors, quadratic form, Fourier series, partial differential equation and Z-transforms. Each chapter is supplemented with a number of worked-out examples, as well as number of problems to be solved by the students, which will help with better understanding the subject.