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Risk-averse trajectory optimization via sample average approximation
Trajectory optimization under uncertainty underpins a wide range of applications in robotics.
However, existing methods are limited in terms of reasoning about sources of epistemic and …
However, existing methods are limited in terms of reasoning about sources of epistemic and …
On the viability and invariance of proper sets under continuity inclusions in wasserstein spaces
In this article, we derive conditions for the existence of solutions to state-constrained
continuity inclusions in Wasserstein spaces whose right-hand sides may be discontinuous in …
continuity inclusions in Wasserstein spaces whose right-hand sides may be discontinuous in …
Sample average approximation for stochastic programming with equality constraints
We revisit the sample average approximation (SAA) approach for nonconvex stochastic
programming. We show that applying the SAA approach to problems with expected value …
programming. We show that applying the SAA approach to problems with expected value …
An extension of Pontryagin Maximum principle in interval environment and its application to inventory problem
The control theory is one of the most fundamental branches of engineering as it implicates
solving abilities of numerous non-linear engineering design problems efficiently. Again …
solving abilities of numerous non-linear engineering design problems efficiently. Again …
A Gradient Descent-Ascent Method for Continuous-Time Risk-Averse Optimal Control
In this paper, we consider continuous-time stochastic optimal control problems where the
cost is evaluated through a coherent risk measure. We provide an explicit gradient descent …
cost is evaluated through a coherent risk measure. We provide an explicit gradient descent …
Rough Stochastic Pontryagin Maximum Principle and an Indirect Shooting Method
T Lew - arxiv preprint arxiv:2502.06726, 2025 - arxiv.org
We derive first-order Pontryagin optimality conditions for stochastic optimal control with
deterministic controls for systems modeled by rough differential equations (RDE) driven by …
deterministic controls for systems modeled by rough differential equations (RDE) driven by …
Maximum Principle for Variable-Order Fractional Conformable Differential Equation with a Generalized Tempered Fractional Laplace Operator
T Guan, L Zhang - Fractal and Fractional, 2023 - mdpi.com
In this paper, we investigate properties of solutions to a space-time fractional variable-order
conformable nonlinear differential equation with a generalized tempered fractional Laplace …
conformable nonlinear differential equation with a generalized tempered fractional Laplace …
A Pontryagin Maximum Principle for agent-based models with convex state space
We derive a first order optimality condition for a class of agent-based systems, as well as for
their mean-field counterpart. A relevant difficulty of our analysis is that the state equation is …
their mean-field counterpart. A relevant difficulty of our analysis is that the state equation is …
A Gradient Descent-Ascent Method for Continuous-Time Risk-Averse Optimal Control
In this paper, we consider continuous-time stochastic optimal control problems where the
cost is evaluated through a coherent risk measure. We provide an explicit gradient descent …
cost is evaluated through a coherent risk measure. We provide an explicit gradient descent …
Non-Parametric Learning of Stochastic Differential Equations with Non-asymptotic Fast Rates of Convergence
We propose a novel non-parametric learning paradigm for the identification of drift and
diffusion coefficients of multi-dimensional non-linear stochastic differential equations, which …
diffusion coefficients of multi-dimensional non-linear stochastic differential equations, which …