Location and density determination for a source with impulse derivative time variation

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info:eu-repo/semantics/closedAccess

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In this study an inverse source problem related to the source density f<inf>0</inf>(x) which is a function of bounded support and taking place in the wave equation ?u(x, t) - (1/c2) ?2 u(x, t) / ?t2 = - f<inf>0</inf> (x)??(t) is considered. An explicit expression of the solution is given in terms of the surface integral of the data which is measured on the boundary S of a convex domain D during certain finite time interval [0, T]. An illustrative example shows the applicability as well as the effectiveness of the method. © 2011 IEEE. © 2011 Elsevier B.V., All rights reserved.

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2011 30th URSI General Assembly and Scientific Symposium, URSIGASS 2011 -- Istanbul -- 87252

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Bounded support, Convex domains, Derivative time, Explicit expressions, Finite time intervals, Illustrative examples, Inverse source problem, Source density, Surface integrals, Assembly, Industrial engineering, Inverse problems

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