-20%
Boundary Integral Equation Methods and Numerical Solutions: Thin Plates on an Elastic Foundation
Original price was: ₹5,512.00.₹4,410.00Current price is: ₹4,410.00.
This book presents and explains a general, efficient, and elegant method for solving the Dirichlet, Neumann, and Robin boundary value problems for the extensional deformation of a thin plate on an elastic foundation. The solutions of these problems are obtained both analytically—by means of direct and indirect boundary integral equation methods (BIEMs)—and numerically, through the application of a boundary element technique.
-20%
Boundary Integral Equation Methods and Numerical Solutions: Thin Plates on an Elastic Foundation
Original price was: ₹5,512.00.₹4,410.00Current price is: ₹4,410.00.
This book presents and explains a general, efficient, and elegant method for solving the Dirichlet, Neumann, and Robin boundary value problems for the extensional deformation of a thin plate on an elastic foundation. The solutions of these problems are obtained both analytically—by means of direct and indirect boundary integral equation methods (BIEMs)—and numerically, through the application of a boundary element technique.
-20%
The Generalized Fourier Series Method: Bending of Elastic Plates
Price range: ₹6,078.00 through ₹8,580.00
The book presents and explains a general, efficient, and elegant method of approximate solution for boundary value problems for an elliptic system of partial differential equations arising in elasticity theory The methodology for constructing generalized Fourier series based on the structure of the problem is shown in detail, and all the attending mathematical properties are derived with full rigor A numerical scheme directly related to the series method is developed and employed to compute approximate solutions, illustrated by a variety of examples
-20%
The Generalized Fourier Series Method: Bending of Elastic Plates
Price range: ₹6,078.00 through ₹8,580.00
The book presents and explains a general, efficient, and elegant method of approximate solution for boundary value problems for an elliptic system of partial differential equations arising in elasticity theory The methodology for constructing generalized Fourier series based on the structure of the problem is shown in detail, and all the attending mathematical properties are derived with full rigor A numerical scheme directly related to the series method is developed and employed to compute approximate solutions, illustrated by a variety of examples