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1. Physics-Informed Kolmogorov-Arnold Networks for Power System Dynamics NSTL国家科技图书文献中心

Hang Shuai |  Fangxing Li -  《IEEE Open Access Journal of Power and Energy》 - 2025,12 - 46~58 - 共13页

摘要: framework for Kolmogorov-Arnold Networks (KANs) in power |  system applications. Inspired by the recently proposed | -informed Kolmogorov-Arnold Networks (PIKANs), a novel KAN | , achieving superior accuracy in predicting power system | This paper presents, for the first time, a
关键词: Power system dynamics |  Mathematical models |  Power system stability |  Accuracy |  Splines (mathematics) |  Power systems |  Neural networks |  Training |  Heuristic algorithms |  Damping

2. ASYMPTOTIC PROPERTIES OF KOLMOGOROV SYSTEMS DRIVEN BY WIDEBAND NOISES NSTL国家科技图书文献中心

Zhexin Wen -  《Numerical Algebra, Control and Optimization》 - 2025,15(1) - 230~242 - 共13页

摘要: properties of singularly perturbed stochastic Kolmogorov |  stability properties of a certain differential system |  stability properties of limit system x(·) could be carried |  over to the original system x~ε(·). Finally, an | This paper investigated the asymptotic
关键词: Kolmogorov system |  Wideband noise |  Lyapunov function |  Stability |  Asymptotic behavior

3. A novel method for response probability density of nonlinear stochastic dynamic systems NSTL国家科技图书文献中心

Wang, Xi |  Jiang, Jun... -  《Nonlinear dynamics》 - 2025,113(5) - 3981~3997 - 共17页

摘要: solution of the Fokker-Planck-Kolmogorov (FPK) equation |  governing the response probability density of the system | This paper presents a novel method for |  analyzing high-dimensional nonlinear stochastic dynamic |  systems. In particular, we attempt to obtain the
关键词: Radial basis function neural networks |  Nonlinear stochastic system |  Stationary probability density function |  Feynman-Kac formula |  Fokker-Planck-Kolmogorov equation

4. Stochastic response of subsystems of interest in MDOF quasi-integrable Hamiltonian systems based on neural networks NSTL国家科技图书文献中心

Jiaojiao Sun |  Zhiqiang Luo... -  《Applied mathematical modelling》 - 2025,137(Pt.A) - 115682~ - 共22页

摘要: Fokker-Planck-Kolmogorov equations; (2) second | -Kolmogorov equation to an approximated ordinary |  approximated Fokker-Planck-Kolmogorov equation from a |  between system states and the subsystem energy. A 10 | -degree-of-freedom quasi-integrable Hamiltonian system
关键词: Random vibration |  Dimensionality reduction |  Neural networks |  Nonlinear multi-degree-of-freedom systems |  Stochastic averaging method

5. Golden eagle optimization algorithm embedded in gated Kolmogorov-Arnold network for transient stability preventive control of power systems NSTL国家科技图书文献中心

Linfei Yin |  Wei Ge... -  《Energy》 - 2025,318(Mar.1) - 134931.1~134931.19 - 共19页

摘要: gated cyclic unit with the Kolmogorov-Arnold network |  (TSP) model based on the gated Kolmogorov-Arnold |  3946 system and IEEE 145453 system, respectively. The |  experimental results show that in the IEEE 3946 system, the |  suboptimal algorithm; for the IEEE 145453 system, the
关键词: Deep learning |  Kolmogorov-Arnold network |  Transient stabilization preventive control |  Neural networks

6. Optimal convergence order for multi-scale stochastic Burgers equation NSTL国家科技图书文献中心

Gao, Peng |  Sun, Xiaobin -  《Stochastic Partial Differential Equations》 - 2025,13(1) - 421~464 - 共44页

摘要: approximation, Kolmogorov equation and Poisson equation, we |  highly nonlinear term in system brings us huge | In this paper, we study the strong and weak |  convergence rates for multi-scale one-dimensional stochastic |  Burgers equation. Based on the techniques of Galerkin
关键词: Optimal convergence order |  Multi-scale |  Stochastic Burgers equation |  Averaging principle

7. QUASI-PERIODIC SOLUTIONS FOR THE DERIVATIVE NONLINEAR SCHROEDINGER EQUATIONS WITH UNBOUNDED LEGENDRE POTENTIALS NSTL国家科技图书文献中心

XUEMEI LI |  GUANGHUA SHI -  《Discrete and continuous dynamical systems》 - 2025,45(2) - 607~664 - 共58页

摘要: Hamiltonian system has some degeneracy, and the frequencies |  technique and a new infinite-dimensional Kolmogorov-Arnold | In this paper, the derivative nonlinear |  Schroedinger equations with Legendre potential i |  |~2 _ = 0 subject to certain boundary
关键词: Completely resonant |  quasi-periodic solutions |  KAM for PDE |  singular differential operator |  small divisors

8. Parametric model order reduction for a wildland fire model via the shifted POD-based deep learning method NSTL国家科技图书文献中心

Shubhaditya,Burela |  Philipp,Krah... -  《Advances in computational mathematics》 - 2025,51(1) - 共43页

摘要:-dominated phenomena due to a slowly decaying Kolmogorov n |  also enabling rapid prediction of system states | Abstract Parametric model order reduction |  techniques often struggle to accurately represent transport | -width. To address this challenge, we propose a non
关键词: Model order reduction |  Shifted proper orthogonal decomposition |  Data-driven models |  Deep learning |  Artificial neural networks |  Wildland fires |  68T07 |  65F55 |  35Q35 |  76-10

9. Mathematical modeling and transient analysis of boiler system in thermal power plant NSTL国家科技图书文献中心

Jagriti Singh,Chunda... |  Ashish,Kumar... -  《Life Cycle Reliability and Safety Engineering》 - 2025,14(1) - 69~78 - 共10页

摘要: availability behavior of a boiler system under the concept of |  system having six subsystems configured in series |  Chapman-Kolmogorov differential-difference equations | . The transient availability of the boiler system is | . Numerical results of system operational availability are
关键词: Markov birth–death process |  Thermal power plant |  Cold standby redundancy |  Boiler |  Availability

10. Mechanical analysis and function matrix projective synchronization of El-Nino chaotic system NSTL国家科技图书文献中心

Shukla, Vijay K. |  Joshi, Mahesh C.... -  《Physica Scripta》 - 2025,100(1) - 共12页

摘要: Kolmogorov type system, characterized by four types of |  the El-Nino system by transforming it into a |  interact with system parameters. The study also |  in the El Ni & ntilde;o chaotic system | This study explores the mechanical aspects of
关键词: El-Nino system |  energy cycle |  dissipative systems |  Casimir energy |  function matrix projective synchronization
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