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THE JAIN-MONRAD CRITERION FOR ROUGH PATHS AND APPLICATIONS TO RANDOM FOURIER SERIES AND NON-MARKOVIAN HÖRMANDER THEORY
THE JAIN-MONRAD CRITERION FOR ROUGH PATHS AND APPLICATIONS TO RANDOM FOURIER SERIES AND NON-MARKOVIAN HÖRMANDER THEORY
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THE JAIN-MONRAD CRITERION FOR ROUGH PATHS AND APPLICATIONS TO RANDOM FOURIER SERIES AND NON-MARKOVIAN HÖRMANDER THEORY

Friz, Peter K. ; Gess, Benjamin ; Gulisashvili, Archil ; Riedel, Sebastian

The Annals of probability, 2016-01, Vol.44 (1), p.684-738 [Periódico revisado por pares]

Hayward: Institute of Mathematical Statistics

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A Comparative Analysis of Efficiency of Using the Legendre Polynomials and Trigonometric Functions for the Numerical Solution of Ito Stochastic Differential Equations
A Comparative Analysis of Efficiency of Using the Legendre Polynomials and Trigonometric Functions for the Numerical Solution of Ito Stochastic Differential Equations
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A Comparative Analysis of Efficiency of Using the Legendre Polynomials and Trigonometric Functions for the Numerical Solution of Ito Stochastic Differential Equations

Kuznetsov, D. F.

Computational mathematics and mathematical physics, 2019-08, Vol.59 (8), p.1236-1250 [Periódico revisado por pares]

Moscow: Pleiades Publishing

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3
Nondestructive Estimation of Magnetization Distribution in Permanent Magnet Using Quasi-Newton Method Based on 2-D Fourier Series Expansion
Nondestructive Estimation of Magnetization Distribution in Permanent Magnet Using Quasi-Newton Method Based on 2-D Fourier Series Expansion
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Nondestructive Estimation of Magnetization Distribution in Permanent Magnet Using Quasi-Newton Method Based on 2-D Fourier Series Expansion

Nakamura, Narichika ; Okamoto, Yoshifumi ; Osanai, Kenta ; Doi, Satoshi ; Aoki, Tetsuya ; Okazaki, Keichi

IEEE transactions on magnetics, 2020-01, Vol.56 (1), p.1-5

New York: IEEE

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4
Development and Application of the Fourier Method for the Numerical Solution of Ito Stochastic Differential Equations
Development and Application of the Fourier Method for the Numerical Solution of Ito Stochastic Differential Equations
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Development and Application of the Fourier Method for the Numerical Solution of Ito Stochastic Differential Equations

Kuznetsov, D. F.

Computational mathematics and mathematical physics, 2018-07, Vol.58 (7), p.1058-1070 [Periódico revisado por pares]

Moscow: Pleiades Publishing

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5
Accurate modeling and analysis of the winding inductances of a linear permanent-magnet actuator using an improved Fourier series expansion
Accurate modeling and analysis of the winding inductances of a linear permanent-magnet actuator using an improved Fourier series expansion
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Accurate modeling and analysis of the winding inductances of a linear permanent-magnet actuator using an improved Fourier series expansion

Chen, Jun-Wei

International journal of applied electromagnetics and mechanics, 2021-06, Vol.66 (2), p.297-312 [Periódico revisado por pares]

Amsterdam: IOS Press BV

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6
Diagnosis Method of Magnetization Distribution in Permanent Magnet Using Approximate Function Based on 1-D Fourier Series Expansion
Diagnosis Method of Magnetization Distribution in Permanent Magnet Using Approximate Function Based on 1-D Fourier Series Expansion
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Diagnosis Method of Magnetization Distribution in Permanent Magnet Using Approximate Function Based on 1-D Fourier Series Expansion

Okamoto, Y. ; Nakamura, N. ; Osanai, K. ; Doi, S. ; Aoki, T. ; Okazaki, K.

IEEE transactions on magnetics, 2019-06, Vol.55 (6), p.1-4

New York: IEEE

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7
Modeling of Temperature Time-Lag Effect for Concrete Box-Girder Bridges
Modeling of Temperature Time-Lag Effect for Concrete Box-Girder Bridges
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Modeling of Temperature Time-Lag Effect for Concrete Box-Girder Bridges

Yang, Kang ; Ding, Youliang ; Sun, Peng ; Zhao, Hanwei ; Geng, Fangfang

Applied sciences, 2019-08, Vol.9 (16), p.3255 [Periódico revisado por pares]

Basel: MDPI AG

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8
On a Pseudo-Formal Linearization Method Based on Fourier Series Expansion
On a Pseudo-Formal Linearization Method Based on Fourier Series Expansion
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On a Pseudo-Formal Linearization Method Based on Fourier Series Expansion

Komatsu, Kazuo ; Takata, Hitoshi

Journal of Signal Processing, 2021/01/01, Vol.25(1), pp.25-31 [Periódico revisado por pares]

Tokyo: Research Institute of Signal Processing, Japan

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9
Generalized Localization for Spherical Partial Sums of Multiple Fourier Series
Generalized Localization for Spherical Partial Sums of Multiple Fourier Series
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Generalized Localization for Spherical Partial Sums of Multiple Fourier Series

Ashurov, Ravshan

The Journal of fourier analysis and applications, 2019-12, Vol.25 (6), p.3174-3183 [Periódico revisado por pares]

New York: Springer US

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10
Computer Algorithms for Pseudo-Formal Linearization Method Based on Discrete Fourier Series Expansion and Nonlinear Observer
Computer Algorithms for Pseudo-Formal Linearization Method Based on Discrete Fourier Series Expansion and Nonlinear Observer
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Computer Algorithms for Pseudo-Formal Linearization Method Based on Discrete Fourier Series Expansion and Nonlinear Observer

Komatsu, Kazuo ; Takata, Hitoshi

Journal of Signal Processing, 2021/09/01, Vol.25(5), pp.155-162 [Periódico revisado por pares]

Tokyo: Research Institute of Signal Processing, Japan

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