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      Sampling theorems associated with differential operators with finite rank perturbations

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      https://www.riss.kr/link?id=A103364950

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      다국어 초록 (Multilingual Abstract)

      We derive a sampling theorem associated with first order self-adjoint eigenvalue problem with a finite rank perturbation. The class of the sampled integral transforms is of finite Fourier type where the kernel has an additional perturbation.

      We derive a sampling theorem associated with first order self-adjoint eigenvalue problem with a finite rank perturbation. The class of the sampled integral transforms is of finite Fourier type where the kernel has an additional perturbation.

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      참고문헌 (Reference)

      1 J. A. Cochran, "The Analysis of Linear Integral Equations" McGraw-Hill 1972

      2 W. N. Everitt, "Sturm-Liouville problems with coupled boundary conditions and Lagrange interpolation series II" 20 : 199-238, 2000

      3 W. N. Everitt, "Sturm-Liouville problems with coupled boundary conditions and Lagrange interpolation series" 1 (1): 319-347, 1999

      4 P. L. Butzer, "Sampling theorems associated with fourth and higher order self-adjoint eigenvalue problems" 51 (51): 159-177, 1994

      5 J. R. Higgins, "Sampling Theorey in Fourier and Signal Analysis: Foundations" Oxford University Press 1996

      6 M. H. Annaby, "Perturbed discrete Sturm-Liouville problems and associated sampling theorems" 39 (39): 1781-1807, 2009

      7 M. H. Annaby, "On the use of Green’s function in sampling theory" 10 (10): 117-139, 1998

      8 E. Whittaker, "On the functions which are represented by the expansion of the interpolation theory" 35 : 181-194, 1915

      9 V. Kotel’nikov, "On the carrying capacity of the ether and wire in telecommunications" 1933

      10 M. H. Annaby, "On sampling theory associated with the resolvents of singular SturmLiouville problems" 131 (131): 1803-1812, 2003

      1 J. A. Cochran, "The Analysis of Linear Integral Equations" McGraw-Hill 1972

      2 W. N. Everitt, "Sturm-Liouville problems with coupled boundary conditions and Lagrange interpolation series II" 20 : 199-238, 2000

      3 W. N. Everitt, "Sturm-Liouville problems with coupled boundary conditions and Lagrange interpolation series" 1 (1): 319-347, 1999

      4 P. L. Butzer, "Sampling theorems associated with fourth and higher order self-adjoint eigenvalue problems" 51 (51): 159-177, 1994

      5 J. R. Higgins, "Sampling Theorey in Fourier and Signal Analysis: Foundations" Oxford University Press 1996

      6 M. H. Annaby, "Perturbed discrete Sturm-Liouville problems and associated sampling theorems" 39 (39): 1781-1807, 2009

      7 M. H. Annaby, "On the use of Green’s function in sampling theory" 10 (10): 117-139, 1998

      8 E. Whittaker, "On the functions which are represented by the expansion of the interpolation theory" 35 : 181-194, 1915

      9 V. Kotel’nikov, "On the carrying capacity of the ether and wire in telecommunications" 1933

      10 M. H. Annaby, "On sampling theory associated with the resolvents of singular SturmLiouville problems" 131 (131): 1803-1812, 2003

      11 M. A. Naimark, "Linear Differential Operators. Part I: Elementary Theory of Linear Differential Operators" George Harrap 1967

      12 W. N. Everitt, "Kramer analytic kernels and first-order boundary value problems" 148 (148): 22-47, 2002

      13 I. Stakgold, "Green’s Functions and Boundary Value Problems" John Wiley 1987

      14 A. H. Haddad, "General methods for the derivation of sampling theorems" 13 : 227-230, 1967

      15 R. Paley, "Fourier Transforms in the Complex Domain Vol 19" Amer. Math. Soc. Colloquium Publ. Ser 1934

      16 P. L. Butzer, "Fourier Analysis and Approximation" Birhkh¨auser 1971

      17 R. Boas, "Entire Functions" Academic Press 1954

      18 M. H. Annaby, "Discontinuous boundary-value problems:Expansion and sampling theorems" 16 (16): 1-23, 2004

      19 C. Shannon, "Communication in the presence of noise" 37 : 10-21, 1949

      20 L. O. Silva, "Bounded rank-one perturbations in sampling theory" 345 (345): 661-669, 2008

      21 I. Gohberg, "Basic Operator Theory" Birkh¨auser 1980

      22 P. L. Butzer, "An introduction to sampling analysis" Kluwer/Plenum 17-121, 2001

      23 A. I. Zayed, "Advances in Shannon’s Sampling Theory" CRC 1993

      24 M. H. Annaby, "A sampling theorem associated with boundary-value problems with not necessarily simple eigenvalues" 21 (21): 571-580, 1998

      25 M. H. Annaby, "A perturbed Whittaker-Kotel’nikov-Shannon sampling theorem" 381 (381): 64-79, 2011

      26 L. L. Campbell, "A comparison of the sampling theorems of Kramer and Whittaker" 12 : 117-130, 1964

      27 E. A. Catchpole, "A Cauchy problem for an ordinary integro-differential equation" 72 (72): 39-55, 1974

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      기준연도 WOS-KCI 통합IF(2년) KCIF(2년) KCIF(3년)
      2016 0.4 0.14 0.3
      KCIF(4년) KCIF(5년) 중심성지수(3년) 즉시성지수
      0.23 0.19 0.375 0.03
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