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- W2088576083 abstract "Boundary integral formulations of the heat equation involve time convolutions in addition to surface potentials. If M is the number of time steps and N is the number of degrees of freedom of the spatial discretization then the direct computation of a heat potential involves order N2M2 operations. This article describes a fast method to compute three-dimensional heat potentials which is based on Chebyshev interpolation of the heat kernel in both space and time. The computational complexity is order p4q2NM operations, where p and q are the orders of the polynomial approximation in space and time." @default.
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- W2088576083 date "2007-06-01" @default.
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- W2088576083 title "A fast method for solving the heat equation by layer potentials" @default.
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- W2088576083 doi "https://doi.org/10.1016/j.jcp.2006.11.001" @default.
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