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MULTIPLE BOUNDARY LAYER PHENOMENA OF THE SOLUTION OF NONLINEAR HIGHER ORDER ELLIPTIC EQUATIONS WITH PERTURBATION BOTH IN BOUNDARY AND IN OPERATOR
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作者 林苏榕 林宗池 《Acta Mathematica Scientia》 SCIE CSCD 1997年第1期56-63,共8页
In this paper, we reveal the multiple boundary layer phenomena of the solution of nonlinear higher order elliptic equations with perturbation both in boundary and in operator, and provide a method to find uniformly va... In this paper, we reveal the multiple boundary layer phenomena of the solution of nonlinear higher order elliptic equations with perturbation both in boundary and in operator, and provide a method to find uniformly valid asymptotic solution of arbitrary order for these types of problems. 展开更多
关键词 higher order elliptic equations perturbation both in boundary and in operator multiple boundary layer phenomena
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Conformal Perturbations of Twisted Dirac Operators and Noncommutative Residue
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作者 Sining Wei Jian Wang Yong Wang 《Chinese Annals of Mathematics,Series B》 2025年第5期759-794,共36页
In this paper,the authors obtain two kinds of Kastler-Kalau-Walze type theorems for conformal perturbations of twisted Dirac operators and conformal perturbations of signature operators by a vector bundle with a non-u... In this paper,the authors obtain two kinds of Kastler-Kalau-Walze type theorems for conformal perturbations of twisted Dirac operators and conformal perturbations of signature operators by a vector bundle with a non-unitary connection on six-dimensional manifolds with(respectively without)boundary. 展开更多
关键词 Conformal perturbations of twisted Dirac operators Conformal perturbations of twisted signature operators Noncommutative residue Non-unitary connection
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Perturbations of Dirac Operators,Spectral Einstein Functionals and the Noncommutative Residue
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作者 Sining Wei Yong Wang 《Acta Mathematica Sinica,English Series》 2025年第8期2072-2104,共33页
In this paper,we introduce the spectral Einstein functional for perturbations of Dirac operators on manifolds with boundary.Furthermore,we provide the proof of the Dabrowski–Sitarz–Zalecki type theorems associated w... In this paper,we introduce the spectral Einstein functional for perturbations of Dirac operators on manifolds with boundary.Furthermore,we provide the proof of the Dabrowski–Sitarz–Zalecki type theorems associated with the spectral Einstein functionals for perturbations of Dirac operators,particularly in the cases of on 4-dimensional manifolds with boundary. 展开更多
关键词 perturbations of dirac operators noncommutative residue spectral einstein functionals Dabrowski–Sitarz–Zalecki type theorems
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Simulation of detection and scattering of sound waves by the lateral line of a fish
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作者 V M Adamyan I Y Popov +1 位作者 I V Blinova V V Zavalniuk 《Chinese Physics B》 SCIE EI CAS CSCD 2022年第2期398-404,共7页
A solvable model of lateral line of a fish based on a wave equation with additional boundary conditions on a set of isolated points is proposed.Within the framework of this model it is shown that the ratio of pressure... A solvable model of lateral line of a fish based on a wave equation with additional boundary conditions on a set of isolated points is proposed.Within the framework of this model it is shown that the ratio of pressures on lateral lines on different fish flanks,as well as the cross section of sound scattering on both the lines,strongly depends on angles of incidence of incoming sound waves.The strong angular dependence of the pressure ratio seems to be sufficient for the fish to determine the directions from which the sound is coming. 展开更多
关键词 acoustic equation point self-adjoint perturbations of Laplace operator SCATTERING lateral line
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