All Stories

  1. Clifford‐Valued Bendlet Transforms: Theory and Localization Operators
  2. Localization Operators in the Realm of k$$ k $$‐Hankel Wigner Distribution
  3. Localization operators in the realm of deformed wavelet transform
  4. Construction of semi-orthogonal wavelet frames on locally compact abelian groups
  5. Quantum detection problem for fusion frames
  6. Papoulis' sampling theorem: Revisited
  7. A New Discretization Scheme for the Non-Isotropic Stockwell Transform
  8. A new class of uncertainty principles for the k-Hankel wavelet transform
  9. Two-sided Clifford-valued Linear Canonical Transform: Properties and Mustard Convolution
  10. Quadratic-Phase Hilbert Transform and the Associated Bedrosian Theorem
  11. Fibonacci Wavelet Method for the Numerical Solution of Nonlinear Reaction-Diffusion Equations of Fisher-Type
  12. Two-dimensional fractional shearlet transforms in $$L^2({\mathbb {R}}^2)$$
  13. Sampling and multiplicative filtering associated with the quadratic-phase Fourier transform
  14. Weighted convolutions in the quadratic-phase Fourier domains: Product theorems and applications
  15. Uncertainty principles for the coupled fractional Wigner distribution
  16. Scaling Wigner Distribution in the Framework of Linear Canonical Transform
  17. Quadratic-Phase Wave-Packet Transform in L2(R)
  18. Discrete Quadratic-Phase Fourier Transform: Theory and Convolution Structures
  19. On Quantum Representation of the Linear Canonical Wavelet Transform
  20. Clifford-Valued Shearlet Transforms on Cl(P,Q)-Algebras
  21. Clifford-valued linear canonical transform: Convolution and uncertainty principles
  22. Special affine wavelet packets: Theory and applications
  23. Quantitative uncertainty principles associated with the k$$ k $$‐Hankel wavelet transform on ℝd$$ {\mathbb{R}}^d $$
  24. Fibonacci Wavelet Method for the Solution of the Non-Linear Hunter–Saxton Equation
  25. Clifford-Valued Wave-Packet Transform with Applications to Benchmark Signals
  26. An Interplay of Ridgelet and Linear Canonical Transforms
  27. An interplay between quadratic-phase Fourier and Zak transforms
  28. Shift-invariant spaces and dynamical sampling in quadratic-phase Fourier domains
  29. Quantitative Uncertainty Principles Associated with the Deformed Gabor Transform
  30. Explicit construction of wavelet frames on locally compact Abelian groups
  31. Free metaplectic wavelet transform in L2(ℝn)
  32. A new class of uncertainty principles for the Gabor transform
  33. Directional Stockwell transform in L2(ℝn)
  34. A numerical scheme based on Gegenbauer wavelets for solving a class of relaxation–oscillation equations of fractional order
  35. Clifford-Valued Stockwell Transform and the Associated Uncertainty Principles
  36. Toeplitz Operators Associated with the Deformed Windowed Fourier Transform
  37. Non-separable windowed linear canonical transform
  38. Quadratic-phase Wigner distribution: Theory and applications
  39. Special affine multiresolution analysis and the construction of orthonormal wavelets in L2(R)
  40. Short-time special affine Fourier transform for quaternion-valued functions
  41. Multi-dimensional linear canonical transform with applications to sampling and multiplicative filtering
  42. Gegenbauer wavelet quasi‐linearization method for solving fractional population growth model in a closed system
  43. Non-Separable Linear Canonical Wavelet Transform
  44. Short-time quadratic-phase Fourier transform
  45. A Convolution-Based Shearlet Transform in Free Metaplectic Domains
  46. Quadratic‐phase wavelet transform with applications to generalized differential equations
  47. Fibonacci wavelet method for solving the time-fractional bioheat transfer model
  48. Uncertainty principles associated with the directional short-time Fourier transform
  49. Linear Canonical Wavelet Transform in Quaternion Domains
  50. Bendlet transforms: a mathematical perspective
  51. Fibonacci wavelet method for solving time-fractional telegraph equations with Dirichlet boundary conditions
  52. A Fibonacci Wavelet Method for Solving Dual-Phase-Lag Heat Transfer Model in Multi-Layer Skin Tissue during Hyperthermia Treatment
  53. Uncertainty principles for the quadratic‐phase Fourier transforms
  54. Fractional nonuniform multiresolution analysis in L2(ℝ)
  55. Generalized wavelet method for solving non-steady heat transfer model of fractional order
  56. Nonuniform multiresolution analysis associated with linear canonical transform
  57. Fractional multiresolution analysis and associated scaling functions in $$L^{2}({\mathbb {R}})$$
  58. Generalized wavelet method for solving fractional bioheat transfer model during hyperthermia treatment
  59. An Intertwining of Curvelet and Linear Canonical Transforms
  60. Biorthogonal wavelets on the spectrum
  61. A convolution-based special affine wavelet transform
  62. A family of convolution-based generalized Stockwell transforms
  63. Generalized wavelet quasilinearization method for solving population growth model of fractional order
  64. A computational wavelet method for solving dual‐phase‐lag model of bioheat transfer during hyperthermia treatment
  65. Linear canonical Stockwell transform
  66. Uncertainty principles for the continuous shearlet transforms in arbitrary space dimensions
  67. Windowed special affine Fourier transform
  68. Non-isotropic angular Stockwell transform and the associated uncertainty principles
  69. Inequalities for nonuniform wavelet frames
  70. Solution of fractional oscillator equations using ultraspherical wavelets
  71. An Application of the Gegenbauer Wavelet Method for the Numerical Solution of the Fractional Bagley-Torvik Equation
  72. AB-wavelet frames in L2(Rn)
  73. Scaling functions on the spectrum
  74. Quaternionic shearlet transform
  75. Duals and multipliers of controlled frames in Hilbert spaces
  76. Wavelet neural network model for network intrusion detection system
  77. Fractional wave packet systems in L2(R)
  78. Fractional wavelet frames in L2(ℝ)
  79. Gabor frames on non-Archimedean fields
  80. Polar Wavelet Transform and the Associated Uncertainty Principles
  81. Frames associated with shift-invariant spaces on local fields
  82. Wavelet Neural Network Model for Yield Spread Forecasting
  83. Wave packet systems on local fields
  84. Generalized wavelet collocation method for solving fractional relaxation–oscillation equation arising in fluid mechanics
  85. Minimum-Energy Wavelet Frames on Local Fields
  86. Polyphase matrix characterization of framelets on local fields of positive characteristic
  87. An Efficient Wavelet-Based Collocation Method for Handling Singularly Perturbed Boundary-Value Problems in Fluid Mechanics
  88. Nonuniform wavelet packets on local fields of positive characteristic
  89. The Fourier Transforms
  90. The Time-Frequency Analysis
  91. The Wavelet Transforms
  92. Lecture Notes on Wavelet Transforms
  93. Orthogonal Gabor systems on local fields
  94. An operational Haar wavelet collocation method for solving singularly perturbed boundary-value problems
  95. Numerical Solution of Fractional Differential Equations Using Haar Wavelet Operational Matrix Method
  96. Numerical solution of singularly perturbed problems using Haar wavelet collocation method
  97. Periodic Wavelet Frames on Local Fields of Positive Characteristic
  98. Gabor frames on local fields of positive characteristic
  99. Construction of biorthogonal wavelet packets on local fields of positive characteristic
  100. Construction of Periodic Wavelet Frames Generated by the Walsh Polynomials
  101. Minimum-energy wavelet frames generated by the Walsh polynomials
  102. Vector-valued nonuniform multiresolution analysis on local fields
  103. Frame Multiresolution Analysis on Local Fields of Positive Characteristic
  104. Semi-orthogonal wavelet frames on local fields
  105. In Search of Leading Indicator Property of Yield Spread for India: An Approach Based on Quantile and Wavelet Regression
  106. Haar Wavelet Operational Matrix Method for the Numerical Solution of Fractional Order Differential Equations
  107. Tight framelet packets on local fields of positive characteristic
  108. Wavelet Transforms and Their Applications
  109. Wave packet frames on local fields of positive characteristic
  110. A characterization of tight wavelet frames on local fields of positive characteristic
  111. Brief Historical Introduction
  112. Extensions of Multiresolution Analysis
  113. Fourier Transforms and Their Applications
  114. Hilbert Spaces and Orthonormal Systems
  115. Multiresolution Analysis and Construction of Wavelets
  116. Newland’s Harmonic Wavelets
  117. The Gabor Transform and Time–Frequency Signal Analysis
  118. The Wavelet Transforms and Their Basic Properties
  119. The Wigner–Ville Distribution and Time–Frequency Signal Analysis
  120. Wavelet Transform Analysis of Turbulence
  121. Nonuniform Multiresolution Analysis on Local Fields of Positive Characteristic
  122. Are Eurozone Fixed Income Markets Integrated? An Analysis Based on Wavelet Multiple Correlation and Cross Correlation
  123. TIGHT WAVELET FRAMES GENERATED BY THE WALSH POLYNOMIALS
  124. The predictive power of yield spread: evidence from wavelet analysis
  125. Tight wavelet frames on local fields
  126. Explicit construction ofM-band tight framelet packets
  127. Gabor frames on a half-line
  128. Biorthogonal $p$-wavelet packets related to the Walsh polynomials
  129. p-Wavelet frame packets on a half-line using the Walsh–Fourier transform
  130. Dyadic wavelet frames on a half-line using the Walsh–Fourier transform
  131. CONSTRUCTION OF WAVELET PACKETS ON p-ADIC FIELD
  132. Wavelet Transforms and Their Applications Wavelet Transforms and Their Applications , Lokenath Debnath , Birkhäuser, Boston, 2002. $79.95 (565 pp.). ISBN 0-8176-4204-8
  133. The Wigner-Ville Distribution and Time-Frequency Signal Analysis