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Applicable Analysis
An International Journal
Volume 77, 2001 - Issue 1-2
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Original Articles

Short—time Asymptotics of the Heat Kernel of the Laplacian for a Multiply-connected Domain in R2 with Robin Boundary Conditions

Pages 177-194 | Published online: 02 May 2007

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Articles from other publishers (7)

E.M.E Zayed. (2004) An inverse eigenvalue problem of the wave equation for a multi-connected region in R2 together with three different types of boundary conditions. Applied Mathematics and Computation 154:2, pages 361-388.
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E. M. E. Zayed. (2004) Short-time Asymptotics of the Heat Kernel on Bounded Domain with Piecewise Smooth Boundary Conditions and Its Applications to an Ideal Gas. Acta Mathematicae Applicatae Sinica, English Series 20:2.
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E. M. E. Zayed. (2004) The Asymptotics of the Two-Dimensional Wave Equation for a General Multi-Connected Vibrating Membrane with Piecewise Smooth Robin Boundary Conditions. Acta Mathematica Sinica, English Series 20:2, pages 209-222.
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E.M.E. Zayed. (2004) Short-time asymptotics of the two-dimensional wave equation for an annular vibrating membrane with applications in the mathematical physics. Chaos, Solitons & Fractals 19:3, pages 679-688.
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E.M.E. Zayed. (2003) On hearing the shape of a general multi-connected vibrating membrane in with piecewise smooth positive functions in the Robin boundary conditions. Applied Mathematics and Computation 135:2-3, pages 361-375.
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E.M.E. Zayed. (2002) An inverse problem for the three-dimensional multi-connected vibrating membrane with Robin boundary conditions. Applied Mathematics and Computation 132:2-3, pages 515-535.
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E.M.E. Zayed. (2002) An inverse problem for a general vibrating annular membrane in with its physical applications: further results. Applied Mathematics and Computation 129:2-3, pages 203-235.
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