Simplified three player Kuhn poker [PDF]
, 2017 We study a very small three player poker game (one-third street Kuhn poker), and a simplified version of the game that is interesting because it has three distinct equilibrium solutions.
Billingham, John
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Quasi-adjoint third order difference equations: oscillatory and asymptotic behavior [PDF]
, 1986 B. Smith
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A highly accurate difference method for solving the Dirichlet problem of the Laplace equation on a rectangular parallelepiped with boundary values in C^(k,1) [PDF]
Известия Саратовского университета. Новая серия: Математика. Механика. ИнформатикаA three-stage difference method for solving the Dirichlet problem of Laplace's equation on a rectangular parallelepiped is proposed and justified. In the first stage, approximate values of the sum of the pure fourth derivatives of the solution are ...
Dosiyev, Adiguzel A.
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Discrete Fractional Calculus and Its Applications to Tumor Growth [PDF]
, 2010 Almost every theory of mathematics has its discrete counterpart that makes it conceptually easier to understand and practically easier to use in the modeling process of real world problems.
Sengul, Sevgi
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On the oscillation of solutions of third order linear difference equations of neutral type [PDF]
, 2005 Anna Andruch-Sobiło, Małgorzata Migda
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Note on bounded solutions to nonhomogenous linear difference equations
Electronic Journal of Differential Equations, 2017 By using a solvability method along with the contraction mapping principle quite recently has been presented an interesting method for showing the existence of a unique bounded solution to a nonhomogenous linear second-order difference equation on the
Stevo Stevic +2 more
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Vestnik Samarskogo Gosudarstvennogo Tehničeskogo Universiteta. Seriâ: Fiziko-Matematičeskie Nauki, 2014 Using the first three terms of Taylor expansion of the required function in the approximate derivative by finite differences leads to the second order approximation of the traditional numerical quadrature method of boundary value problems for linear ...
Vladimir N Maklakov
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Linear Third-Order Difference Equations: Oscillatory and Asymptotic Behavior
Rocky Mountain Journal of Mathematics, 1992 A point of contact of the graph of \(U = \{U_ n\}\) satisfying (1) \(\Delta^ 3U_ n + P_{n+1}\Delta U_{n+2} + Q_ nU_{n+2} = 0\), with the real axis is a node. A solution of (1) is said to be oscillatory if it has arbitrarily large nodes. It is proved that (1) always has an oscillatory solution.
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A stochastic-dynamic model for global atmospheric mass field statistics [PDF]
A model that yields the spatial correlation structure of atmospheric mass field forecast errors was developed. The model is governed by the potential vorticity equation forced by random noise. Expansion in spherical harmonics and correlation function was
Balgovind, R. +2 more
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Oscillatory and asymptotic behavior in certain third order difference equations
Rocky Mountain Journal of Mathematics, 1987 The difference equation (E): \(\Delta^ 3x_ n-a_ nx_{n+2}=0\) for \(n\in {\mathbb{N}}\), where \(\Delta\) denotes the forward difference operator, is studied subject to the condition \(a_ n>0\) for any n. The main result is that equation (E) has an oscillatory solution if and only if for every nonoscillatory solution \((x_ n)\) of (E), there exists an ...
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