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Determination of parameter p(t) in Holder class for semilinear parabolic problems
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Numerical procedures for the determination of an unknown coefficient in semilinear parabolic differential equations
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J. R. Cannon, Y. Lin, and S. Xu, Numerical procedures for the determination of an unknown coefficient in semilinear parabolic differential equations. Inverse Problems 10, 227-243 (1994).
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An inverse problem of finding a parameter in a semi-linear heat equation
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J. R. Cannon and Y. Lin, An inverse problem of finding a parameter in a semi-linear heat equation, J. Math. Anal. Appl. 145(2), 470-484 (1990).
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On a class of non-classical parabolic problems
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J. R. Cannon and H. M. Yin, On a class of non-classical parabolic problems, J. Differential Equations 79(2), 266-288 (1989).
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On a class of nonlinear parabolic equations with nonlinear trace type functionals inverse problems
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J. R. Cannon and H. M. Yin, On a class of nonlinear parabolic equations with nonlinear trace type functionals inverse problems, Inverse Problems 7, 149-161 (1991).
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Determination of source parameter in parabolic equations
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J. R. Cannon, Y. Lin, and S. Wang, Determination of source parameter in parabolic equations. Meccanica 27, 85-94 (1992).
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On a class of non-local parabolic boundary value problems
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Y. Lin and R. J. Tait, On a class of non-local parabolic boundary value problems, Int. J. Engng. Sci. 32(3), 395-407 (1994).
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Determination of the evolution parameter of an equation and inverse problems of mathematical physics, I and II
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Solvability of the inverse boundary value problem of finding a coefficient of a lower order term in a parabolic equation
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A. I. Prilepko and V. V. Soloev, Solvability of the inverse boundary value problem of finding a coefficient of a lower order term in a parabolic equation, J. Differential Equations 23(1), 136-143 (1987).
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Existence and uniqueness properties for one-dimensional magnetotelluric inversion problem
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J. A. MacBain and J. B. Bendar, Existence and uniqueness properties for one-dimensional magnetotelluric inversion problem, Journal of Mathematical Physics 27, 645-649 (1986).
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Inversion theory for a parametrized diffusion problem
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Determination of a control function in a parabolic partial differential equation
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Department of Mathematics and Statistics, McGill University
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J. R. Cannon, Y. Lin, and S. Wang, Determination of a control function in a parabolic partial differential equation, Research report, 89-10, Department of Mathematics and Statistics, McGill University, 1989.
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Numerical solutions of two inverse problems for identifying control parameters in 2-dimensional parabolic partial differential equations
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S. Wang, Numerical solutions of two inverse problems for identifying control parameters in 2-dimensional parabolic partial differential equations. Modern Developments in Numerical Simulation of Flow and Heat Transfer 194, 11-16 (1992).
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A practical method for numerical evaluation of solutions of partial differential equations of the heat-conduction type
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The modified equation approach to the stability and accuracy analysis of finite-difference methods
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A finite difference solution to an inverse problem determining a control function in parabolic partial differential equations
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Implicit locally one-dimensional methods for two-dimensional diffusion with a non-local boundary condition
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