Single‐cell RNA editing analysis identifies ADAR1 as a regulator of dysfunctional T cell states in colorectal cancer. Elevated ADAR1 activity promotes T cell exhaustion and impairs antitumor immunity partly through TGF‐β‐SMAD signaling, contributing to anti‐PD‐1 resistance and highlighting T cell ADAR1 as a potential therapeutic target and biomarker ...
Da Kang +10 more
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Precision and Error Propagation in Static MEMS-IMU Inertial Navigation: A Stochastic Time-Series Analysis. [PDF]
Kariminejad MM +3 more
europepmc +1 more source
Network architecture determines delay robustness in the spindle assembly checkpoint. [PDF]
Ibrahim B.
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Deciphering global patterns of marine microbial community assembly and network stability. [PDF]
Ravikumar P, Ravindran A, Raman K.
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New adaptive memory stochastic fractional operators and their applications in computational intelligence. [PDF]
Khan TU, Al-Juaid BS, Markarian C.
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Stochastic three-term conjugate gradient: a third-order curvature approximation correction algorithmic framework for machine learning. [PDF]
Liu J, Yuan G, Mo Z.
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Nonlinear response mechanisms of microbial communities to coral reef biogeomorphy in the South China Sea. [PDF]
Long S +8 more
europepmc +1 more source
Degradation-constrained multi-agent reinforcement learning with centralized training and decentralized execution for vehicle-to-grid optimization in renewable-dominated distribution networks. [PDF]
Shiferaw Y, Kiros M, Yeneneh K, Sufe G.
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Delay-Dependent Exponential Stability of Neutral Stochastic Delay Systems [PDF]
This paper studies stability of neutral stochastic delay systems by linear matrix inequality (LMI) approach. Delay dependent criterion for exponential stability is presented and numerical examples are conducted to verify the effectiveness of the proposed
Xuerong Mao
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Stability and stabilization of homogeneous stochastic systems
52nd IEEE Conference on Decision and Control, 2013This study considers homogeneous stochastic systems and shows their stability and stabilization. We define a homogeneous stochastic system as an extension of a homogeneous deterministic system. We show that homogeneous systems can exhibit exponential stability or finite-time stability according to the degree of homogeneity.
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