Sanprasert, Wannaporn
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Item type:Publication, Numerical integration formulas for solving the initial value problem of ordinary differential equations(2005-01-01) ;Podisuk, MaitreeIn this paper, we will use four numerical integration formulas to solve the initial value problem of the ordinary differential equations by solving the integral equation instead of the ordinary differential equation. We will use these four formulas to find the numerical solutions of some examples and compare these results with the known Runge-Kutta formulas, Euler's formula, Goeken-Johnson formula and Wu's formula. - Some of the metrics are blocked by yourconsent settings
Item type:Publication, Super Edge-Magic Labeling of Some Fan Graphs(2017-01-01); For a graph G(V, E) with p vertices and q edges, a bijective function f from V (G)?E(G) to {1, 2, ..., p+q} is called a super edge-magic labeling of G if f(V (G)) = {1, 2, ..., p} and there exists a constant k such that for any edge uv of G, f(u) + f(v) + f(uv) = k. A graph G is called super edge-magic if there exists a suber edge-magic labeling of G. In this paper, we shows that the fan graph Fn,2 and mFn,2 is a super edge-magic where n is a positive integer, m positive odd number and m ? 3. - Some of the metrics are blocked by yourconsent settings
Item type:Publication, A formula for the number of labelled trees in complete bipartite graph(2020-11-24) ;Portawin, Thipapat; In this paper, we use Prilfer's construction and exponential generating function to find the formula of the number of labelled tree with r<inf>1</inf>, r<inf>2</inf> end-vertices in complete bipartite graph K<inf>m,n</inf> denoted by L(m, n, r<inf>1</inf>, r<inf>2</inf>). For (equ). - Some of the metrics are blocked by yourconsent settings
Item type:Publication, Single step formulas and multi-step formulas of the integration method for solving the initial value problem of ordinary differential equation(2007-07-15) ;Podisuk, Maitree ;Chundang, UngsanaAdam-Bashforth method and Adam-Moulton method are two known multi-step methods for finding the numerical solution of the initial value problem of ordinary differential equation. These two methods used the Newton backward difference method to approximate the value of f (x, y) in the integral equation which is equivalent to the given differential equation. © 2007 Elsevier Inc. All rights reserved.1
