Solution of population balance equations via block pulse functions
β Scribed by Hwang Chyi; Shih Yen-Ping
- Publisher
- Elsevier Science
- Year
- 1982
- Weight
- 522 KB
- Volume
- 25
- Category
- Article
- ISSN
- 0300-9467
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## Abstract A numerical method for solving Volterra's population model for population growth of a species in a closed system is proposed. Volterra's model is a nonlinear integroβdifferential equation where the integral term represents the effects of toxin. The approach is based on hybrid function a
The problem of analysis qf linear time-varying systems with multipoint boundary conditions is studied. The solution is derived in terms of block-pulse functions. The proposed method has the distinct advantage over other techniques in that it reduces the problem to that qf solving linear algebraic eq
ABSTRACX A set of the block pulse functions is applied to solve the Fredholm's and the Volterra's integral equations of the second kind. An algebraic equation in matrix form which is equivalent to the solution of the integral equation is developed. The approximate results are easily obtained by a fe