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20222026
most citedA Quantum Optimal Control Problem with State Constrained Preserving Coherence

1 citations · 1 across the 16 of their papers we have counts for

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quant-ph2026

On Embedding Design in Quantum Physics-Informed Neural Networks

Ban Q. Tran, Nahid Binandeh Dehaghani, Susan Mengel +2

Quantum physics-informed neural networks (QPINNs) solve partial differential equations (PDEs) by training parameterized quantum circuits against physics-based residuals, yet the ro…

math.OC2026

Rank-Dependent Error Bounds and Near-Optimality in Quantum Control via Hierarchical Tucker Surrogates

Nahid Binandeh Dehaghani, Rafal Wisniewski, Julian Berberich +1

We develop a certified finite-horizon quantum optimal-control framework based on fixed-rank Hierarchical Tucker (HT) surrogates. Under a uniform rank-dependent HT truncation-accura…

math.NA2026

Tensor Network Methods for Advection-Diffusion-Reaction Systems Using Quantum-Inspired Representations

Nahid Binandeh Dehaghani, Rafal Wisniewski, A. Pedro Aguiar

We present a quantum-inspired tensor-network framework for solving advection-diffusion-reaction (ADR) partial differential equations. Discretized solution fields are encoded as mat…

quant-ph2026

A Variational Surrogate Approach to Finite-Horizon Quantum Control via Hardware-Efficient Ansatz

Nahid Binandeh Dehaghani, Rafal Wisniewski, A. Pedro Aguiar

We present a variational quantum framework for finite-horizon quantum control based on hardware-efficient ansätze. The objective is to steer a quantum system from a given initial s…

quant-ph2026

A QPINN Framework with Quantum Trainable Embeddings for the Lid-Driven Cavity Problem

Nahid Binandeh Dehaghani, Ban Q. Tran, Susan Mengel +2

The steady incompressible Navier--Stokes equations pose significant computational challenges due to their nonlinear convective terms and pressure--velocity coupling. Physics-inform…

math.NA2026

Quantum-Inspired Tensor Networks for Approximating PDE Flow Maps

Nahid Binandeh Dehaghani, Ban Q. Tran, Rafal Wisniewski +2

We investigate quantum-inspired tensor networks (QTNs) for approximating flow maps of hydrodynamic partial differential equations (PDEs). Motivated by the effective low-rank struct…

quant-ph2026

Quantum-Assisted Trainable-Embedding Physics-Informed Neural Networks for Parabolic PDEs

Ban Q. Tran, Nahid Binandeh Dehaghani, Rafal Wisniewski +2

Physics-informed neural networks (PINNs) have emerged as a powerful framework for solving partial differential equations (PDEs) by embedding governing physical laws directly into t…