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Shun Sato 0001
Person information
- affiliation: University of Tokyo, Department of Mathematical Informatics, Japan
Other persons with the same name
- Shun Sato — disambiguation page
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2020 – today
- 2024
- [j16]Shun Sato
:
High-order linearly implicit exponential integrators conserving quadratic invariants with application to scalar auxiliary variable approach. Numer. Algorithms 96(3): 1295-1329 (2024) - [j15]Kansei Ushiyama, Shun Sato
, Takayasu Matsuo:
Properties and practicability of convergence-guaranteed optimization methods derived from weak discrete gradients. Numer. Algorithms 96(3): 1331-1362 (2024) - [j14]Shun Sato:
Correction to: High-order linearly implicit exponential integrators conserving quadratic invariants with application to scalar auxiliary variable approach. Numer. Algorithms 96(4): 1945-1946 (2024) - [i5]Shuto Kawai, Shun Sato, Takayasu Matsuo:
Mathematical analysis and numerical comparison of energy-conservative schemes for the Zakharov equations. CoRR abs/2403.07336 (2024) - [i4]Ryota Nozawa, Shun Sato, Takayasu Matsuo:
A novel interpretation of Nesterov's acceleration via variable step-size linear multistep methods. CoRR abs/2404.10238 (2024) - 2023
- [c1]Kansei Ushiyama, Shun Sato, Takayasu Matsuo:
A Unified Discretization Framework for Differential Equation Approach with Lyapunov Arguments for Convex Optimization. NeurIPS 2023 - [i3]Kansei Ushiyama, Shun Sato, Takayasu Matsuo:
A new unified framework for designing convex optimization methods with prescribed theoretical convergence estimates: A numerical analysis approach. CoRR abs/2302.07404 (2023) - 2022
- [j13]Kansei Ushiyama, Shun Sato, Takayasu Matsuo:
Deriving efficient optimization methods based on stable explicit numerical methods. JSIAM Lett. 14: 29-32 (2022) - [j12]Shuto Kawai, Shun Sato, Takayasu Matsuo:
Mathematical analysis of a conservative numerical scheme for the Ostrovsky equation. JSIAM Lett. 14: 53-56 (2022) - [j11]Kansei Ushiyama, Shun Sato, Takayasu Matsuo:
Essential convergence rate of ordinary differential equations appearing in optimization. JSIAM Lett. 14: 119-122 (2022) - [i2]Kansei Ushiyama, Shun Sato, Takayasu Matsuo:
Essential convergence rate of ordinary differential equations appearing in optimization. CoRR abs/2206.02599 (2022) - 2021
- [j10]Sølve Eidnes
, Lu Li
, Shun Sato
:
Linearly implicit structure-preserving schemes for Hamiltonian systems. J. Comput. Appl. Math. 387: 112489 (2021) - 2020
- [j9]Tatsuya Matsuoka
, Shun Sato
:
Making Bidirected Graphs Strongly Connected. Algorithmica 82(4): 787-807 (2020)
2010 – 2019
- 2019
- [j8]Shun Sato
, Takayasu Matsuo:
On spatial discretization of evolutionary differential equations on the periodic domain with a mixed derivative. J. Comput. Appl. Math. 358: 221-240 (2019) - [j7]Shun Sato
, K. Oguma, Takayasu Matsuo, Bao-Feng Feng
:
A robust numerical integrator for the short pulse equation near criticality. J. Comput. Appl. Math. 361: 343-365 (2019) - 2018
- [j6]Yuya Sugibuchi, Takayasu Matsuo, Shun Sato:
Constructing invariant-preserving numerical schemes based on Poisson and Nambu brackets. JSIAM Lett. 10: 53-56 (2018) - 2017
- [j5]Shun Sato
:
Combinatorial Relaxation Algorithm for the Entire Sequence of the Maximum Degree of Minors. Algorithmica 77(3): 815-835 (2017) - [i1]Tatsuya Matsuoka, Shun Sato:
Making Bidirected Graphs Strongly Connected. CoRR abs/1709.00824 (2017) - 2016
- [j4]Daisuke Furihata, Shun Sato, Takayasu Matsuo:
A novel discrete variational derivative method using "average-difference methods". JSIAM Lett. 8: 81-84 (2016) - 2015
- [j3]Shun Sato, Takayasu Matsuo, Daisuke Furihata:
An analysis on the asymptotic behavior of multistep linearly implicit schemes for the Duffing equation. JSIAM Lett. 7: 45-48 (2015) - [j2]Shun Sato:
Combinatorial relaxation algorithm for the entire sequence of the maximum degree of minors in mixed polynomial matrices. JSIAM Lett. 7: 49-52 (2015) - [j1]Shun Sato
, Takayasu Matsuo, Hideyuki Suzuki, Daisuke Furihata:
A Lyapunov-Type Theorem for Dissipative Numerical Integrators with Adaptive Time-Stepping. SIAM J. Numer. Anal. 53(6): 2505-2518 (2015)
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