Results 131 to 140 of about 497,921 (244)
Inversion of a polynomial operator with the Maslov-Chebyshev symbol
Современная математика: Фундаментальные направленияThe Maslov–Heaviside method is applied to the inversion of a polynomial operator by the Maslov–Chebyshev symbol introduced in the paper. The result is applied to the proof of a theorem on the Bessel operator in the Stepanov spaces \(S_p(\mathbb{R}^n),\) \
A. V. Kostin
doaj +1 more source
A two-weight inequality for the Bessel potential operator [PDF]
, 1997 summary:Necessary conditions and sufficient conditions are derived in order that \linebreak Bessel potential operator $J_{s,\lambda }$ is bounded from the weighted Lebesgue spaces $L_{v}^{p}=L^{p}(\Bbb R^n,v(x)dx)$ into $L_{u}^{q}$ when ...
Rakotondratsimba, Y.
core
Solution of the inverse problem for Bessel operator on an interval [Formula: see text]. [PDF]
J Inequal Appl, 2018 Coskun M, Gulsen T, Koyunbakan H.
europepmc +1 more source
Vector: The Journal of Engineering, Volume 2027, Issue 1, January/December 2027.Graphic Abstract (GA) presents an overview of the CNN‐based classification process, which consists of several convolutional layers, several pooling layers, and a classification layer. Multilayer CNNs are capable of automatic feature enhancement, denoising, feature extraction, and pattern recognition tasks, and they have been applied in automatic ...
Pi‐Yun Chen +6 more
wiley +1 more source
Myelin Maintenance and Addition Regulate Synaptic Plasticity in the Adult Mouse Cortex
Glia, Volume 74, Issue 12, December 2026.We report that existing myelin allows neurons to remain plastic throughout life, while new myelin progressively stabilises synapses along the basal but not apical dendrites of layer V pyramidal neurons in the motor cortex. ABSTRACT Myelin has the capacity to affect synapse number or plasticity across the lifespan.
Renee E. Pepper +9 more
wiley +1 more source
Harnack inequality for Bessel operators
We prove uniqueness results and Harnack inequality for Bessel operators \begin{align*} %\label{def L transf alpha} D_t-Δ_{x} -2a\cdot\nabla_xD_y- D_{yy}- \frac cy D_y % \nonumber \\[1ex]&=y^α\sum_{i,j=1}^{N+1}a_{ij}D_{ij}+y^{α-1}\left(v,\nabla\right)-by^{α-2}. \end{align*} in the strip $[0,T]\times \mathbb{R}^{N+1}_+=\{0 \leq t \leq T, x \in \
Metafune, Giorgio +2 more
openaire +2 more sources
PEMBENTUKAN PERSAMAAN BESSEL MELALUI SIFAT KOMUTATOR PADA ALJABAR LIE [PDF]
, 2001 SKRIPSI INI BERTUJUAN UNTUK MEMBENTUK PERSAMAAN BESSEL MELALUI SIFAT KOMUTATOR ALJABAR LIE. UNTUK MEMBENTUK PERSAMAAN BESSEL, PERLU ADANYA SUATU OPERATOR LINIER PADA RUANG VEKTOR FUNGSI KONTINU DAN SUATU OPERASI ...
ARIF HERLAMBANG, 089511267
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Frequency‐dependent contraction rates for the Bayesian method to the inverse source problem
Transactions of the London Mathematical Society, Volume 13, Issue 1, December 2026.Abstract This paper addresses an inverse source problem for acoustic waves in a range of frequencies. Our study has two main goals. First, although the problem is severely ill‐posed with a logarithmic stability estimate, we demonstrate, through careful analysis of the forward map's singular values, that increasing the frequency range enhances stability,
Pu‐Zhao Kow, Jenn‐Nan Wang
wiley +1 more source
Causal (anticausal) Bessel derivative and the ultrahyperbolic Bessel operator [PDF]
, 1998 Let B^α_C and B^α_A be ultrahyperbolic Bessel operator causal (anticausal) of the order α defined by B^α_C f = G_α ( P + i0, m, n) ∗ f , B^α f = G_α ( P −i0, m, n) ∗ f and let D^α_C and D^α_A be generalized causal (anticausal) Bessel derivative of order ...
Téllez, Manuel Aguirre +1 more
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On nabla discrete fractional calculus operator for a modified Bessel equation
, 2018 In thermal sciences, it is possible to encounter topics such as Bessel beams, Bessel functions or Bessel equations. In this work, we also present new discrete fractional solutions of the modified Bessel differential equation by means of the nabla ...
Resat Yilmazer, Okkes Ozturk
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