Results 211 to 220 of about 185,354 (265)
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2009
Abstract This chapter describes the method for numerical integration of the equations that underlie NeuroDynamix II models.
W. Otto Friesen, Jonathon A. Friesen
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Abstract This chapter describes the method for numerical integration of the equations that underlie NeuroDynamix II models.
W. Otto Friesen, Jonathon A. Friesen
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Numerical solution of Burger's equation
Communications in Numerical Methods in Engineering, 1993AbstractIn the present paper numerical solutions of the one‐dimensional Burger equation are obtained. The technique of finitely reproducing non‐linearities introduced by Bazley is used. This technique when applied to Burger's equation gives a method where a system of non‐linear ordinary differential equations is to be solved.
Mittal, R. C., Singhal, Poonam
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On the numerical solution of stiff systems
Applied Mathematics and Computation, 2005zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Nuran Guzel, Mustafa Bayram
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A numerical solution for multichannel detection
IEEE Transactions on Communications, 2009A numerical approach to the vector signal detection problem is proposed by using an approximate series representation for vector complex-valued random processes. This technique allows us to provide computationally feasible suboptimum receivers for the problem of detecting an improper or proper complex signal in additive white noise.
Antonia Oya +2 more
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Numerical solution of the bidomain equations
Philosophical Transactions of the Royal Society A: Mathematical, Physical and Engineering Sciences, 2009Knowledge of cardiac electrophysiology is efficiently formulated in terms of mathematical models. However, most of these models are very complex and thus defeat direct mathematical reasoning founded on classical and analytical considerations. This is particularly so for the celebrated bidomain model that was developed almost 40 years ago for the ...
Linge, S. +4 more
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On the numerical solution of the Burgers's equation
International Journal of Computer Mathematics, 2009In this paper, we consider the linear heat equation arisen from the Burgers's equation using the Hopf–Cole transformation. Discretization of this equation with respect to the space variable results in a linear system of ordinary differential equations.
Davod Khojasteh Salkuyeh +1 more
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The Numerical Solution of Laplace's Equation
Journal of Applied Physics, 1938This paper considers in detail numerical methods of solving Laplace's equation in an arbitrary two-dimensional region with given boundary values. The methods involve the solution of approximating difference equations by iterative procedures. Modifications of the standard Liebmann procedure are developed which lead to a great increase in the convenience
Shortley, G. H., Weller, R.
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The Numerical Solution of Schrödinger's Equation
Physical Review, 1934Schr\"odinger's equation may be approximated to any desired accuracy by a difference equation over a lattice covering the region of integration. The solutions of this difference equation minimize a certain quadratic form (analogous to the energy integral $\ensuremath{\int}{\ensuremath{\psi}}^{*}H\ensuremath{\psi}$) subject to certain normalization and,
Kimball, G. E., Shortley, G. H.
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On the numerical solution of fault trees
Reliability Engineering & System Safety, 2003Abstract In this paper an account will be given of the numerical solution of the logic trees directly extracted from the Recursive Operability Analysis. Particular attention will be devoted to the use of the NOT and INH logic gates for correct logical representation of Fault Trees prior to their quantitative resolution.
Micaela Demichela +3 more
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1999
This chapter examines the numerical solutions of pH problems in order of their increasing complexity, and of the sophistication and numerical prowess of the tools needed for their solution. First, it uses the logarithmic concentration diagram to visualize the proton condition.
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This chapter examines the numerical solutions of pH problems in order of their increasing complexity, and of the sophistication and numerical prowess of the tools needed for their solution. First, it uses the logarithmic concentration diagram to visualize the proton condition.
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