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Henry Jacob Landau est un mathématicien américain, connu pour ses contributions à la théorie de l'information, en particulier à la théorie des fonctions (en) et sur les questions de moment.

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  • Henry Jacob Landau est un mathématicien américain, connu pour ses contributions à la théorie de l'information, en particulier à la théorie des fonctions (en) et sur les questions de moment. (fr)
  • Henry Jacob Landau est un mathématicien américain, connu pour ses contributions à la théorie de l'information, en particulier à la théorie des fonctions (en) et sur les questions de moment. (fr)
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  • * On Uniform Approximation to Continuous Functions by Rational Functions with Preassigned Poles, H. J. Landau, Proc. Amer. Math. Soc., 5 , pp.671-676. * Operational Requirements for a Collision Warning System, Eduardo I. Pina and H. J. Landau, Operations Research, 5 , pp. 794–814. * Some Distortion Theorems for Multivalent Mappings, H. J. Landau and Robert Osserman, Proc. Amer. Math. Soc., 10 , pp. 87–91. * On Canonical Conformal Maps of Multiply Connected Regions, J. L. Walsh and H. J. Landau, Trans. Amer. Math. Soc., 93:1 , pp. 81–96. * On the Recovery of a Band-Limited Signal, After Instantaneous Companding and Subsequent Band Limiting, H. J. Landau, Bell Sys. Tech. J., 39:2 , pp. 351–364. * On Analytic Mappings of Riemann Surfaces, R. Osserman and H. J. Landau, J. d'Analyse Mathematique, 7 , pp. 249–279. * Prolate Spheroidal Wave Functions, Fourier Analysis and Uncertainty, II, Henry O. Pollak and H. J. Landau, Bell Sys. Tech. J., 40:1 , pp. 65–84. * The Recovery of Distorted Band-Limited Signals, Willard L. Miranker and H. J. Landau, J. Math. Anal. and Appl., 2:1 , pp. 97–104. * On Canonical Conformal Maps of Multiply Connected Domains, H. J. Landau, Trans. Amer. Math. Soc., 99:1 , pp. 1–20. * Prolate Spheroidal Functions, Fourier Analysis and Uncertainty, III. The Dimension of the Space of Essentially Time- and Band-Limited Signals, H. J. Landau and H. O. Pollak, Bell Sys. Tech. J., 41 , pp. 1295–1336. * A Sparse Regular Sequence of Exponentials Closed on Large Sets, H. J. Landau, Bull. Amer. Math. Soc., 70 , pp. 566–569. * The Eigenvalue Behavior of Certain Convolution Equations, H. J. Landau, Trans. Amer. Math. Soc., 115 , pp. 242–256. * On the Optimality of the Regular Simplex Code, H. J. Landau and David Slepian, Bell Sys. Tech. J., 45 , pp. 1247–1272. * Necessary Density Conditions for Sampling and Interpolation of Certain Entire Functions, H. J. Landau, Acta Math., 117 , pp. 37–52. * Sampling, Data Transmission, and the Nyquist Rate, H. J. Landau, Proc. IEEE, 55 , pp. 1701–1706. * On the Supremum of a Gaussian Process, H. J. Landau and Lawrence Shepp, Sankhya A, 32 , pp. 369–378. * How Does a Porcupine Separate its Quills, H. J. Landau, IEEE Trans. on Information Theory, It-17:2 , pp. 157–161. * Some Computer Experiments in Picture Processing for Bandwidth Reduction, H. J. Landau and D. Slepian, Bell Sys. Tech. J., 50:5 , pp. 1525–1540. * On the Completeness of a Set of Translates, H. J. Landau, J. Approx. Theory, 5:4 , pp. 438–440. * On Szegö's Eigenvalue Distribution Theorem and Non-Hermitian Kernels, H. J. Landau, J. d'Analyse Mathematique, 28 , pp. 335–357. * Loss in Unstable Resonators, H. J. Landau, J. Opt. Soc. Amer., 66:6 , pp. 525–529. * Pricing in a Dynamic Model with Saturation, H. J. Landau, Econometrica, 44:6 , pp. 1153–1156. * The Notion of Approximate Eigenvalues Applied to an Integral Equation of Laser Theory, H. J. Landau, Quart. Appl. Math., April 1977, pp. 165–172. * A Note on the Eigenvalues of Hermitian Matrices, D. Slepian and H. J. Landau, SIAM J. Math. Anal., 9:2 , pp. 291–297. * A Game-Theoretic Analysis of Bargaining with Reputations, Robert W. Rosenthal and H. J. Landau, J. of Mathematical Psychology, 20:3 , pp. 233–255. * The Classical Moment Problem, Hilbertian Proofs, H. J. Landau, J. Functional Analysis, 38 , pp. 255–272. * On Comparison of Cash Flow Streams, H. J. Landau, Management Science, 26:12 , pp. 1218–1226. * The Eigenvalue Distribution of Time and Frequency Limiting, H. J. Landau and Harold Widom, J. Math. Anal. and Appl., 77:2 , pp. 469–481. * Repeated Bargaining with Opportunities for Learning, R. W. Rosenthal and H. J. Landau, J. Math. Sociology, 8 , pp. 61–74. * Bounds for Eigenvalues of Certain Stochastic Matrices, H. J. Landau and Andrew Odlyzko, Linear Algebra and Its Applications, 38 , pp. 5-15. * The Inverse Problem for the Vocal Tract and the Moment Problem, H. J. Landau, SIAM J. Math. Anal., 14:5 , pp. 1019-1035. * Mobility and Wages, H. J. Landau and Andrew Weiss (economist), Economics Letters, 15 , pp. 97-102. * Optimum Waveform Signal Sets with Amplitude and Energy Constraints, H. J. Landau and Aaron D. Wyner, IEEE Trans. Inf. Theory, IT-30:4 , pp. 615-622. * Wages, Hiring Standards, and Firm Size, H. J. Landau and A. M. Weiss, J. Labor Econ., 2:4 , pp. 477-499. * Diffusion, Cell Mobililty and Bandlimited Functions, H. J. Landau, Benjamin F. Logan, L. A. Shepp and N. Bauman, SIAM J. Appl. Math., 44:6 , pp. 1232-1245. * The Stationary Distribution of Reflected Brownian Motion in a Planar Region, J. Michael Harrison, H. J. Landau and L. A. Shepp, Annals of Prob., 13:3 , pp. 744-757. * An Overview of Time and Frequency Limiting, H. J. Landau, Fourier Techniques and Applications, J. F. Price , Plenum, New York, 1985, pp. 201-220. * An Inequality Conjectured by Hajela and Seymour Arising in Combinatorial Geometry, H. J. Landau, B. F. Logan and L. A. Shepp, Combinatorica, 5:4 , pp. 337-342. * Extrapolating a Band-Limited Function from Its Samples Taken in a Finite Interval, H. J. Landau, IEEE Trans. Inf. Theory, IT-32:4 , pp. 464–470. * Maximum Entropy and the Moment Problem, H. J. Landau, Bull. Amer. Math. Soc., 16:1 , pp. 47-77. * Polynomials Orthogonal on the Semicircle, II, Walter Gautschi, H. J. Landau and Gradimir Milovanović, Constr. Approx., 3:4 , pp. 389-404. * Moments in Mathematics, H. J. Landau, Proc. Symp. Appl. Math., , Amer. Math. Soc., 37 . * Classical Background of the Moment Problem, H. J. Landau, Proc. Symp. Appl. Math., 37 , pp. 1-15. * Polynomials Orthogonal in an Indefinite Metric, H. J. Landau, Operator Theory: Advances and Applications, 34 , pp. 203-214. * On the Minimum Distance Problem for Faster-than-Nyquist Signaling, James E. Mazo and H. J. Landau, IEEE Trans. Inf. Theory, IT-34:6 , pp. 1420-1427. * On the Density of Phase-Space Expansions, H. J. Landau, IEEE Trans. on Information Theory, IT-39:4 , pp. 1152-1156. * The Inverse Eigenvalue Problem for Real Symmetric Toeplitz Matrices, H. J. Landau, J. Amer. Math. Soc., 7:3 , pp. 749-767. * Prediction and the Inverse of Toeplitz Matrices, Israel Gohberg and H. J. Landau, Approximation and Computation, Int. Series of Numerical Mathematics, R. Zahar , Birkhauser, Boston, 119 , pp. 219-230. * Gabor Time-Frequency Lattices and the Wexler-Raz Identity, Ingrid Daubechies, H. J. Landau and Zeph Landau, J. Fourier Analysis and Appl., :437–478, 1995 * An iterated random function with Lipschitz number one, Aaron Abrams, H.J. Landau, Z. Landau, James Pommersheim, Eric Zaslow, Theory of Probability and its Applications, 47:286–300, 2002 * Evasive random walks and the clairvoyant demon, A. Abrams, H.J. Landau, Z. Landau, J. Pommersheim, E. Zaslow, Random Structures and Algorithms, 20:239–248, 2002 * Random Multiplication Approaches Uniform Measure in Finite Groups, A. Abrams, H.J. Landau, Z. Landau, J. Pommersheim, E. Zaslow, Journal of Theoretical Probability, 20, March, 2007 (fr)
  • * On Uniform Approximation to Continuous Functions by Rational Functions with Preassigned Poles, H. J. Landau, Proc. Amer. Math. Soc., 5 , pp.671-676. * Operational Requirements for a Collision Warning System, Eduardo I. Pina and H. J. Landau, Operations Research, 5 , pp. 794–814. * Some Distortion Theorems for Multivalent Mappings, H. J. Landau and Robert Osserman, Proc. Amer. Math. Soc., 10 , pp. 87–91. * On Canonical Conformal Maps of Multiply Connected Regions, J. L. Walsh and H. J. Landau, Trans. Amer. Math. Soc., 93:1 , pp. 81–96. * On the Recovery of a Band-Limited Signal, After Instantaneous Companding and Subsequent Band Limiting, H. J. Landau, Bell Sys. Tech. J., 39:2 , pp. 351–364. * On Analytic Mappings of Riemann Surfaces, R. Osserman and H. J. Landau, J. d'Analyse Mathematique, 7 , pp. 249–279. * Prolate Spheroidal Wave Functions, Fourier Analysis and Uncertainty, II, Henry O. Pollak and H. J. Landau, Bell Sys. Tech. J., 40:1 , pp. 65–84. * The Recovery of Distorted Band-Limited Signals, Willard L. Miranker and H. J. Landau, J. Math. Anal. and Appl., 2:1 , pp. 97–104. * On Canonical Conformal Maps of Multiply Connected Domains, H. J. Landau, Trans. Amer. Math. Soc., 99:1 , pp. 1–20. * Prolate Spheroidal Functions, Fourier Analysis and Uncertainty, III. The Dimension of the Space of Essentially Time- and Band-Limited Signals, H. J. Landau and H. O. Pollak, Bell Sys. Tech. J., 41 , pp. 1295–1336. * A Sparse Regular Sequence of Exponentials Closed on Large Sets, H. J. Landau, Bull. Amer. Math. Soc., 70 , pp. 566–569. * The Eigenvalue Behavior of Certain Convolution Equations, H. J. Landau, Trans. Amer. Math. Soc., 115 , pp. 242–256. * On the Optimality of the Regular Simplex Code, H. J. Landau and David Slepian, Bell Sys. Tech. J., 45 , pp. 1247–1272. * Necessary Density Conditions for Sampling and Interpolation of Certain Entire Functions, H. J. Landau, Acta Math., 117 , pp. 37–52. * Sampling, Data Transmission, and the Nyquist Rate, H. J. Landau, Proc. IEEE, 55 , pp. 1701–1706. * On the Supremum of a Gaussian Process, H. J. Landau and Lawrence Shepp, Sankhya A, 32 , pp. 369–378. * How Does a Porcupine Separate its Quills, H. J. Landau, IEEE Trans. on Information Theory, It-17:2 , pp. 157–161. * Some Computer Experiments in Picture Processing for Bandwidth Reduction, H. J. Landau and D. Slepian, Bell Sys. Tech. J., 50:5 , pp. 1525–1540. * On the Completeness of a Set of Translates, H. J. Landau, J. Approx. Theory, 5:4 , pp. 438–440. * On Szegö's Eigenvalue Distribution Theorem and Non-Hermitian Kernels, H. J. Landau, J. d'Analyse Mathematique, 28 , pp. 335–357. * Loss in Unstable Resonators, H. J. Landau, J. Opt. Soc. Amer., 66:6 , pp. 525–529. * Pricing in a Dynamic Model with Saturation, H. J. Landau, Econometrica, 44:6 , pp. 1153–1156. * The Notion of Approximate Eigenvalues Applied to an Integral Equation of Laser Theory, H. J. Landau, Quart. Appl. Math., April 1977, pp. 165–172. * A Note on the Eigenvalues of Hermitian Matrices, D. Slepian and H. J. Landau, SIAM J. Math. Anal., 9:2 , pp. 291–297. * A Game-Theoretic Analysis of Bargaining with Reputations, Robert W. Rosenthal and H. J. Landau, J. of Mathematical Psychology, 20:3 , pp. 233–255. * The Classical Moment Problem, Hilbertian Proofs, H. J. Landau, J. Functional Analysis, 38 , pp. 255–272. * On Comparison of Cash Flow Streams, H. J. Landau, Management Science, 26:12 , pp. 1218–1226. * The Eigenvalue Distribution of Time and Frequency Limiting, H. J. Landau and Harold Widom, J. Math. Anal. and Appl., 77:2 , pp. 469–481. * Repeated Bargaining with Opportunities for Learning, R. W. Rosenthal and H. J. Landau, J. Math. Sociology, 8 , pp. 61–74. * Bounds for Eigenvalues of Certain Stochastic Matrices, H. J. Landau and Andrew Odlyzko, Linear Algebra and Its Applications, 38 , pp. 5-15. * The Inverse Problem for the Vocal Tract and the Moment Problem, H. J. Landau, SIAM J. Math. Anal., 14:5 , pp. 1019-1035. * Mobility and Wages, H. J. Landau and Andrew Weiss (economist), Economics Letters, 15 , pp. 97-102. * Optimum Waveform Signal Sets with Amplitude and Energy Constraints, H. J. Landau and Aaron D. Wyner, IEEE Trans. Inf. Theory, IT-30:4 , pp. 615-622. * Wages, Hiring Standards, and Firm Size, H. J. Landau and A. M. Weiss, J. Labor Econ., 2:4 , pp. 477-499. * Diffusion, Cell Mobililty and Bandlimited Functions, H. J. Landau, Benjamin F. Logan, L. A. Shepp and N. Bauman, SIAM J. Appl. Math., 44:6 , pp. 1232-1245. * The Stationary Distribution of Reflected Brownian Motion in a Planar Region, J. Michael Harrison, H. J. Landau and L. A. Shepp, Annals of Prob., 13:3 , pp. 744-757. * An Overview of Time and Frequency Limiting, H. J. Landau, Fourier Techniques and Applications, J. F. Price , Plenum, New York, 1985, pp. 201-220. * An Inequality Conjectured by Hajela and Seymour Arising in Combinatorial Geometry, H. J. Landau, B. F. Logan and L. A. Shepp, Combinatorica, 5:4 , pp. 337-342. * Extrapolating a Band-Limited Function from Its Samples Taken in a Finite Interval, H. J. Landau, IEEE Trans. Inf. Theory, IT-32:4 , pp. 464–470. * Maximum Entropy and the Moment Problem, H. J. Landau, Bull. Amer. Math. Soc., 16:1 , pp. 47-77. * Polynomials Orthogonal on the Semicircle, II, Walter Gautschi, H. J. Landau and Gradimir Milovanović, Constr. Approx., 3:4 , pp. 389-404. * Moments in Mathematics, H. J. Landau, Proc. Symp. Appl. Math., , Amer. Math. Soc., 37 . * Classical Background of the Moment Problem, H. J. Landau, Proc. Symp. Appl. Math., 37 , pp. 1-15. * Polynomials Orthogonal in an Indefinite Metric, H. J. Landau, Operator Theory: Advances and Applications, 34 , pp. 203-214. * On the Minimum Distance Problem for Faster-than-Nyquist Signaling, James E. Mazo and H. J. Landau, IEEE Trans. Inf. Theory, IT-34:6 , pp. 1420-1427. * On the Density of Phase-Space Expansions, H. J. Landau, IEEE Trans. on Information Theory, IT-39:4 , pp. 1152-1156. * The Inverse Eigenvalue Problem for Real Symmetric Toeplitz Matrices, H. J. Landau, J. Amer. Math. Soc., 7:3 , pp. 749-767. * Prediction and the Inverse of Toeplitz Matrices, Israel Gohberg and H. J. Landau, Approximation and Computation, Int. Series of Numerical Mathematics, R. Zahar , Birkhauser, Boston, 119 , pp. 219-230. * Gabor Time-Frequency Lattices and the Wexler-Raz Identity, Ingrid Daubechies, H. J. Landau and Zeph Landau, J. Fourier Analysis and Appl., :437–478, 1995 * An iterated random function with Lipschitz number one, Aaron Abrams, H.J. Landau, Z. Landau, James Pommersheim, Eric Zaslow, Theory of Probability and its Applications, 47:286–300, 2002 * Evasive random walks and the clairvoyant demon, A. Abrams, H.J. Landau, Z. Landau, J. Pommersheim, E. Zaslow, Random Structures and Algorithms, 20:239–248, 2002 * Random Multiplication Approaches Uniform Measure in Finite Groups, A. Abrams, H.J. Landau, Z. Landau, J. Pommersheim, E. Zaslow, Journal of Theoretical Probability, 20, March, 2007 (fr)
prop-fr:fr
  • Limite de bande (fr)
  • Membre éminent de l'équipe technique (fr)
  • Limite de bande (fr)
  • Membre éminent de l'équipe technique (fr)
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  • en (fr)
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  • Membre éminent de l'équipe technique (fr)
  • à bande limitée (fr)
  • Membre éminent de l'équipe technique (fr)
  • à bande limitée (fr)
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  • Articles (fr)
  • Articles (fr)
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  • Bandlimiting (fr)
  • Distinguished Member of Technical Staff (fr)
  • Bandlimiting (fr)
  • Distinguished Member of Technical Staff (fr)
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  • Henry Jacob Landau est un mathématicien américain, connu pour ses contributions à la théorie de l'information, en particulier à la théorie des fonctions (en) et sur les questions de moment. (fr)
  • Henry Jacob Landau est un mathématicien américain, connu pour ses contributions à la théorie de l'information, en particulier à la théorie des fonctions (en) et sur les questions de moment. (fr)
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  • Henry Landau (en)
  • Henry Landau (fr)
  • 亨利·藍道 (zh)
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