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Experience-based integral reinforcement learning consensus for unknown multi-agent systems. [PDF]
Ma L, Zhao H, Chen Y, Gao Y, Yu H.
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Super-localized orthogonal decomposition for convection-dominated diffusion problems. [PDF]
Bonizzoni F, Freese P, Peterseim D.
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Convective stability of the critical waves of an FKPP-type model for self-organized growth. [PDF]
Kreten F.
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Transitivity, contextuality and decision making. [PDF]
Sulis WH.
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Fine-grained causal effect estimation of learning resources via dynamic causal heterogeneous graph neural networks. [PDF]
Ren Y, Chen Z, Jiang X, Du Z.
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Dopamine receptors and organ fibrosis. [PDF]
Liao Z, Tang X, Yang B, Yang J.
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Linear Singularly Perturbed Systems
Ukrainian Mathematical Journal, 2002This paper deals with singularly perturbed linear systems of the form \[ \epsilon B(t)\dot x=(A_0(t)+\epsilon A_1(t))x. \] The case is studied where the matrix pencil \(A_0(t)-\lambda B(t)\) is singular so that \(\det B(t)\equiv0\) and \(\det(A_0(t)-\lambda B(t))\equiv0\).
Starun, I. I., Shkil', M. I.
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Applicable Analysis, 1987
This paper discusses existence and nonexistence of C1 quasi-steady-states to singularly perturbed problems near a singular point. In contrast to the existence and uniqueness result well known for the same problem near a regular point, the answer depends on generic conditions involving both the differential and the transcendental equations of the system.
Patrick J. Rabier, Shiva Shankar
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This paper discusses existence and nonexistence of C1 quasi-steady-states to singularly perturbed problems near a singular point. In contrast to the existence and uniqueness result well known for the same problem near a regular point, the answer depends on generic conditions involving both the differential and the transcendental equations of the system.
Patrick J. Rabier, Shiva Shankar
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