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20232026
most citedMaximum Entropy Density Control of Discrete-Time Linear Systems with Quadratic Cost

4 citations · 4 across the 14 of their papers we have counts for

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15 papers

math.OC2026

Control Realization of Schrödinger Bridges over Discrete-Time Nonlinear Systems via Maximum-Entropy Distribution Steering

Kaito Ito, Kenji Kashima

This paper shows how a Schrodinger bridge (SB) structure emerges from maximum-entropy (MaxEnt) distribution steering of discrete-time nonlinear systems. We also establish that the…

math.OC2026

Constrained minmax density transportation for linear parabolic PDEs: a numerical optimal control perspective

Siddhartha Ganguly, Vaibhav Upadhyay, Kenji Kashima +1

This article introduces a numerical optimal control framework for minmax constrained density control for a class of noisy linear parabolic partial differential equations (PDEs), in…

math.OC2026

Mutual Information Optimal Density Control of Linear Systems and Generalized Schrödinger Bridges with Reference Refinement

Shoju Enami, Kenji Kashima

We consider a mutual information (MI) regularized optimal density control of a discrete-time linear system. MI optimal control has been utilized for exploration in reinforcement le…

math.OC2026

Unbalanced Optimal Transport and Density Control for Discrete-Time Linear Systems

Haruto Nakashima, Siddhartha Ganguly, Kenji Kashima

This article studies unbalanced optimal transport (UOT) and its dynamical extension, unbalanced density control (UDC), for a class of constrained discrete-time linear systems. UOT…

math.OC2026

Globally Solving Unbalanced Optimal Transport and Density Control for Gaussian Distributions

Haruto Nakashima, Siddhartha Ganguly, Kenji Kashima

In this article, we study unbalanced optimal transport (UOT) and establish a control-theoretic dynamical extension, which we call the unbalanced density control (UDC), for a class…

eess.SY2026

Convex Chance-Constrained Stochastic Control under Uncertain Specifications with Application to Learning-Based Hybrid Powertrain Control

Teruki Kato, Ryotaro Shima, Kenji Kashima

This paper proposes a strictly convex chance-constrained stochastic control framework that accounts for uncertainty in control specifications such as reference trajectories and ope…

math.OC2026

Robust maximum hands-off optimal control: existence, maximum principle, and - equivalence

Siddhartha Ganguly, Kenji Kashima

This work advances the maximum hands-off sparse control framework by developing a robust counterpart for constrained linear systems with parametric uncertainties. The resulting opt…

eess.SY2025

Modeling and Control of Deep Sign-Definite Dynamics with Application to Hybrid Powertrain Control

Teruki Kato, Ryotaro Shima, Kenji Kashima

Data-driven control increasingly relies on deep models for complex systems whose first-principles models are difficult to obtain. For reliable deployment, however, learned dynamics…

math.OC2025

Data-Driven Density Steering via the Gromov-Wasserstein Optimal Transport Distance

Haruto Nakashima, Siddhartha Ganguly, Kenji Kashima

We tackle the data-driven chance-constrained density steering problem using the Gromov-Wasserstein metric. The underlying dynamical system is an unknown linear controlled recursion…

math.OC2025

Formation Shape Control using the Gromov-Wasserstein Metric

Haruto Nakashima, Siddhartha Ganguly, Kohei Morimoto +1

This article introduces a formation shape control algorithm, in the optimal control framework, for steering an initial population of agents to a desired configuration via employing…

cs.LG2024

Risk-sensitive control as inference with Rényi divergence

Kaito Ito, Kenji Kashima

This paper introduces the risk-sensitive control as inference (RCaI) that extends CaI by using Rényi divergence variational inference. RCaI is shown to be equivalent to log-probabi…

math.OC2024

Minimum energy density steering of linear systems with Gromov-Wasserstein terminal cost

Kohei Morimoto, Kenji Kashima

In this paper, we newly formulate and solve the optimal density control problem with Gromov-Wasserstein (GW) terminal cost in discrete-time linear Gaussian systems. Differently fro…

eess.SY2024

Sampled-Data Primal-Dual Gradient Dynamics in Model Predictive Control

Ryuta Moriyasu, Sho Kawaguchi, Kenji Kashima

Model Predictive Control (MPC) is a versatile approach capable of accommodating diverse control requirements that holds significant promise for a broad spectrum of industrial appli…

eess.SY2023

Learning Exactly Linearizable Deep Dynamics Models

Ryuta Moriyasu, Masayuki Kusunoki, Kenji Kashima

Research on control using models based on machine-learning methods has now shifted to the practical engineering stage. Achieving high performance and theoretically guaranteeing the…

math.OC2023★ 4 cited

Maximum Entropy Density Control of Discrete-Time Linear Systems with Quadratic Cost

Kaito Ito, Kenji Kashima

This paper addresses the problem of steering the distribution of the state of a discrete-time linear system to a given target distribution while minimizing an entropy-regularized c…