References
- Chaos, Solitons & Fractals v.12 Higher dimensional inverse problem of the wave equation for a bounded domain with mixed boundary conditions I.H. Abdel-Halim
- J. Aust. Math. Soc. Ser. v.B 26 Eigenvalues of the Laplacian with Neumann boundary conditions H.P.W. Gottlieb
- Acta Math v.121 The spectral function of an elliptic operator L. hormander
- Amer. Math. Month v.73 Can one hear the shape of a drum? M. Kac
- J. Diff. Geom v.1 Curvature and the eigenvalues of the Laplacian H.P. Mckean;I.M. Singer
- Skandinav Mat. Konger v.12 On Green's functions and the eigenvalue distribution of the three-dimensional membrane equation A. Pleijel
- Proc. Camb. Philos. Soc. v.72 on hearing the shape of a drum : An extension to higher dimensions R.T. Waechter
- Indian J. Pure Appl. Math. v.32 Short-time asymptotics of the trace of the wave operator for a general annular drum in R² with Robin boundary conditions E.M.E. Zayed;I.H. Abdel-Halim
- Int. J. Math. Math. Sci. v.25 The wave equation approach to an inverse eigenvalue problem for an arbitrary multiply connected drum in R² with Robin boundary conditions E.M.E. Zayed;I.H. Abdel-Halim
- Chaos, & Soliton and Fractals v.12 An inverse problem of the wave equation for a general annular drum in R³ with Robin boundary conditions E.M.E. Zayed;I.H. Abdel-Halim
- Chaos, & Soliton and Fractals v.12 The 3D inverse problem of the waves with fractals for a general annular bounded domain with Robin boundary E.M.E. Zayed;I.H. Abdel-Halim
- Bull. Calcutta Math. Soc. v.82 The wave equation approach to on inverse problem for a general convex domain: an extension to higher dimensions E.M.E. Zayed;M.A. Kishta;A.A.M. Hassan
- Bull. Greek Math. Soc. v.41 Short-time asymptotics of the spectral distribution of the wave equation in R³ for a multiply connected domain with Robin boundary conditions E.M.E. Zayed
- J. Math. Anal. Appl. v.112 An inverse eigenvalue problem for a general convex domain: an extension to higher dimensions E.M.E. Zayed
- Bull. Calcutta Math. Soc. v.78 The wave equation approach to inverse problems: an extension to higher dimensions E.M.E. Zayed
- J. Comput. Math. v.7 The wave equation approach to Robin inverse problems for a doubly-connected region: on extension to higher dimensions E.M.E. Zayed
- J. Math. Phys. v.31 hearing the shape of a general doubly-connected domain in R³ with impedance boundary conditions E.M.E. Zayed
- J. Appl. Math. Phys (ZAMP) v.42 hearing the shape of a general doubly-connected domain in R³ with mixed boundary conditions E.M.E. Zayed
- Bull. Calcutta Math. Soc. v.85 The Wave equation approach to an inverse problem for a general convex domain in R³ with a finite number of piecewise impedance boundary conditions E.M.E. Zayed
- Appl. Anal. v.64 An inverse problem for a general doubly- connected bounded domain in R³ with a finite number of pieccewise impedance boundary conditions E.M.E. Zayed
- Appl. Anal. v.72 An inverse problem for a general multiply connected bounded doiain: an extension to higer dimensions E.M.E. Zayed
- Int. J. Theore. Phys. v.39 An inverse problem for a general bounded domain in R³ with piecewise smooth mixed boundary conditions E.M.E. Zayed