Berat Yenilen, Arnau Sala, Hendrik Bluhm, Markus Müller, and Manuel Rispler, Quantum 10, 2219 (2026). Qubit shuttling promises to advance some quantum computing platforms to the qubit register sizes...

Tein van der Lugt and Robin Lorenz, Quantum 10, 2218 (2026). If a unitary transformation has a circuit representation with no directed path from input $a$ to output $b$, then $a$ does not influence $b$...

Nicola Mariella, Tara Murphy, Francesco Di Marcantonio, Khadijeh Najafi, Sofia Vallecorsa, Sergiy Zhuk, and Enrique Rico, Quantum 10, 2217 (2026). Quantum phase transitions reveal deep insights into the...

Anthony N. Ciavarella, Siddharth Hariprakash, Jad C. Halimeh, and Christian W. Bauer, Quantum 10, 2216 (2026). The encoding of lattice gauge theories onto quantum computers requires a discretization of...

Sanchari Chakraborti, Rafael D. Sorkin, and Urbasi Sinha, Quantum 10, 2215 (2026). The history based formalism known as Quantum Measure Theory (QMT) generalizes the concept of probability-measure so as...

Stefano Cusumano, Lorenzo Campos Venuti, Simone Cepollaro, Immacolata De Simone, Gianluca Esposito, Daniele Iannotti, Barbara Jasser, Jovan Odavić, Michele Viscardi, and Alioscia Hamma, Quantum 10, 2214...

Maria Ciudad Alañón, Emanuel-Cristian Boghiu, Paolo Abiuso, and Elie Wolfe, Quantum 10, 2213 (2026). The possibility of nonclassicality in networks unrelated to Bell’s original eponymous theorem has...

Mark Webster, Stergios Koutsioumpas, and Dan E Browne, Quantum 10, 2212 (2026). Efficiently implementing Clifford circuits is crucial for quantum error correction and quantum algorithms. Linear reversible...

James Allen and William Witczak-Krempa, Quantum 10, 2211 (2026). We study multiparty entanglement near measurement induced phase transitions (MIPTs), which arise in ensembles of local quantum circuits...

Matthew Leifer and Cristhiano Duarte, Quantum 10, 2210 (2026). According to Aumann's celebrated theorem, rational agents cannot agree to disagree. In other words, agents who once shared a common prior...

Yeongwoo Hwang and Jiaqing Jiang, Quantum 10, 2209 (2026). Gibbs state preparation, or Gibbs sampling, is a key computational technique extensively used in physics, statistics, and other scientific fields....

Felix Rupprecht and Sabine Wölk, Quantum 10, 2208 (2026). The preparation of quantum states is one of the most fundamental tasks in quantum computing, and a key primitive in many quantum algorithms....

Kao-Yueh Kuo and Ching-Yi Lai, Quantum 10, 2207 (2026). Reliable quantum memory under circuit-level noise requires decoders that can process syndrome information continuously and at a rate comparable...

Tamás Vaszary, Animesh Datta, Tom Goffrey, and Brian Appelbe, Quantum 10, 2206 (2026). The practical applicability of a recent Carleman-linearization-based quantum algorithm for solving ordinary differential...

Kenta Kasai, Quantum 10, 2205 (2026). Classical low-density parity-check (LDPC) codes are a widely deployed and well-established technology, forming the backbone of modern communication and storage systems....

I.J. David, I. Sinayskiy, and F. Petruccione, Quantum 10, 2204 (2026). When simulating the dynamics of open quantum systems with quantum computers, it is essential to accurately approximate the system's...

Igor Klep, Tea Štrekelj, and Jurij Volčič, Quantum 10, 2203 (2026). Quantum Max Cut (QMC) problem for systems of qubits is an example of a 2-local Hamiltonian problem, and a prominent paradigm in computational...

Benjamin Rodatz, Boldizsár Poór, and Aleks Kissinger, Quantum 10, 2202 (2026). Stabiliser codes with large weight measurements can be challenging to implement fault-tolerantly. To overcome this, we...

Hongfei Zhan, Ernest W.Z. Pan, and Zhenning Cai, Quantum 10, 2201 (2026). Focusing on the real-time dynamics of the reduced density matrix of the multidimensional Caldeira-Leggett model, several techniques...

Luca Spagnoli, Chiara Lissoni, and Alessandro Roggero, Quantum 10, 2200 (2026). The study of real time dynamics of nuclear systems is of great importance to provide theoretical predictions of cross sections...

Dominic J. Williamson, Nick Bultinck, and Frank Verstraete, Quantum 10, 2199 (2026). We study symmetry-enriched topological order in two-dimensional tensor network states by using graded matrix product...

Jonathan B. Curtis, Amir Yacoby, and Eugene Demler, Quantum 10, 2197 (2026). Atomic scale qubits, as may be realized in nitrogen vacancy (NV) centers in diamond, offer the opportunity to study magnetic...

Julian De Vuyst, Philipp A. Hoehn, and Artur Tsobanjan, Quantum 10, 2196 (2026). The framework of internal quantum reference frames (QRFs) constitutes a universal toolset for dealing with symmetries in...

Noah Berthusen and Elijah Durso-Sabina, Quantum 10, 2195 (2026). There have been significant recent advances in constructing theoretical and practical quantum error correcting codes that function well...

Poetri Sonya Tarabunga and Tobias Haug, Quantum 10, 2194 (2026). Entanglement plays a crucial role in quantum information science and many-body physics, yet quantifying it in mixed quantum many-body systems...

Kaur Kristjuhan and Dominic W. Berry, Quantum 10, 2193 (2026). Quantum phase estimation is an important routine in many quantum algorithms, particularly for estimating the ground state energy in quantum...

Francesco Albarelli, Dominic Branford, and Jesús Rubio, Quantum 10, 2192 (2026). We present a comprehensive and pedagogical formulation of Bayesian multiparameter quantum estimation. Within this framework,...

Isaac H. Kim, Quantum 10, 2191 (2026). We show that the $T$-depth of any single-qubit $z$-rotation can be reduced to $3$ if a certain catalyst state is available. To achieve an $\epsilon$-approximation,...

Siri Raupach, Beatriz Olmos, and Mathias B. M. Svendsen, Quantum 10, 2190 (2026). We develop a theoretical framework for fast, robust and high-fidelity topological quantum state transfer in one-dimensional...

Seungbeom Chin and William John Munro, Quantum 10, 2189 (2026). Graph states are central resources for quantum information processing, supporting applications in computation, communication, and error...

Adam Bene Watts and Natalie Parham, Quantum 10, 2188 (2026). Recent work by Bravyi, Gosset, and Koenig showed that there exists a search problem that a constant-depth quantum circuit can solve, but that...

Tyler LeBlond and Ryan S. Bennink, Quantum 10, 2187 (2026). Hamiltonian simulation is one of the most promising candidates for the demonstration of quantum advantage within the next ten years, and several...

Kai Li, Ze-Chuan Liu, and Yong Xu, Quantum 10, 2186 (2026). Non-Hermitian dynamics is ubiquitous in various physical systems. While recent study shows that such a dynamics leads to an area-law scaling...

Jai Moondra, Phillip C. Lotshaw, Greg Mohler, and Swati Gupta, Quantum 10, 2185 (2026). We develop new approximate compilation schemes that significantly reduce the expense of compiling the Quantum Approximate...

Hatem Barghathi and Adrian Del Maestro, Quantum 10, 2184 (2026). The scaling of entanglement with subsystem size encodes key information about phases and criticality, but the von Neumann entropy is costly...

Guillem Müller-Rigat, Quantum Views 10, 87 (2026). Dicke states are multipartite quantum states first introduced in [1] to describe the collective excitations of $N$ two-level atoms coupled to a single-mode...

Giovanni Di Fresco, Youenn Le Gal, Davide Valenti, Marco Schiró, and Angelo Carollo, Quantum 10, 2183 (2026). We consider a free fermionic chain with monitoring of the particle density on a single site...

Pavan Kumar, Abhi Kumar Sharma, Karthik Bharadwaj, and Shayan Srinivasa Garani, Quantum 10, 2181 (2026). We construct several families of entanglement-assisted quasi-cyclic quantum LDPC (EA-QC-QLDPC)...

Yujie Zhang, Yìlè Yīng, and David Schmid, Quantum 10, 2180 (2026). In recent work [Phys. Rev. X 16, 021050], we proposed a unified notion of nonclassicality that applies to arbitrary processes in quantum...

Amolak Ratan Kalra and Pulkit Sinha, Quantum 10, 2179 (2026). In 2024, Kliuchnikov and Schönnenbeck showed a connection between the Barnes Wall lattices, stabilizer states and Clifford operations. In...

Songbo Xie, Manas Sajjan, Ashok Ajoy, and Sabre Kais, Quantum 10, 2178 (2026). Efficient operation of quantum batteries requires not only fast energy transfer but also the ability to halt the charging...

Nikhil K Harle, Bo-Yu Chen, Bob Bao, and Hannes Bernien, Quantum 10, 2177 (2026). The task of atom rearrangement has emerged in the last decade as a fundamental building block in the development of neutral...

Peter-Jan H.S. Derks, Alex Townsend-Teague, Jens Eisert, Markus S. Kesselring, Oscar Higgott, and Benjamin J. Brown, Quantum 10, 2176 (2026). Dynamical stabilizer codes may offer a practical route to...

Leon Wichette, Hans Hohenfeld, Elie Mounzer, and Linnea Grans-Samuelsson, Quantum 10, 2175 (2026). Based on the mapping between stabilizer quantum error correcting codes and disordered statistical mechanics...

Shayeef Murshid, Tathagata Gupta, Vincent Russo, and Somshubhro Bandyopadhyay, Quantum 10, 2174 (2026). An ensemble of product states is said to exhibit “quantum nonlocality without entanglement”...

Gleb Kalachev, Pavel Mosharev, Zuoheng Zou, Pavel Panteleev, and Man-Hong Yung, Quantum 10, 2173 (2026). Quantum circuit simulators running on classical computers offer a vital platform for designing,...

Aarthi Sundaram, Robert Rand, Kartik Singhal, Youngchan Cho, and Brad Lackey, Quantum 10, 2172 (2026). We show that Gottesman's (1998) semantics for Clifford circuits based on the Heisenberg representation...

Lennart Bittel, Jens Eisert, Lorenzo Leone, Antonio A. Mele, and Salvatore F.E. Oliviero, Quantum 10, 2171 (2026). The Clifford group plays a central role in quantum information science. It is the building...

Yaniv Kurman, Lior Ella, Nir Halay, Oded Wertheim, and Yonatan Cohen, Quantum 10, 2170 (2026). Quantum Error Correction (QEC) is regarded as the most promising path to quantum advantage. The success of...

Mateus Araújo, Andrew J. P. Garner, and Miguel Navascués, Quantum 10, 2169 (2026). Non-commutative polynomial optimization (NPO) problems seek to minimize the state average of a polynomial of some operator...