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quant-ph2026

A logarithmic phase singularity at the heart of Landau-Zener transitions

Eric P. Glasbrenner, David Fabian, Wolfgang P. Schleich

Three ingredients of the elementary Landau-Zener problem determine the familiar expression for the asymptotic value of the probability ampl…

quant-ph2026

Elementary asymptotic approach to the Landau-Zener problem

Eric P. Glasbrenner, Wolfgang P. Schleich

We present an asymptotic approach towards the standard Landau-Zener problem based on two linearly independent elementary waves of constant amplitude but time-dependent phase. The t…

quant-ph2026

Time-reversal Interferometry Using Cat States with Scalable Entangling Resources

Sebastián C. Carrasco, Michael H. Goerz, Zeyang Li +4

We propose a novel method for generating Schrödinger-cat states -- defined as equal superpositions of arbitrary coherent states -- using a concise sequence of rapid twist-and-turn…

quant-ph2026

Advanced Quantum Communication and Quantum Networks -- From basic research to future applications

Björn Kubala, Alexander Sauer, Alessandro Tarantola +7

Classical communication is the basis for many of our current and future technologies, such as mobile phones, video conferences, autonomous vehicles and particularly the internet. I…

quant-ph2025

Observation of quantum free fall and the consistency with the equivalence principle

Or Dobkowski, Barak Trok, Peter Skakunenko +9

The unification of quantum theory and the general theory of relativity - describing gravity, is one of the most important challenges in science. Einstein's general theory of relati…

quant-ph2025

Hidden facts in Landau-Zener transitions revealed by the Riccati Equation

Eric P. Glasbrenner, Yannik Gerdes, Sándor Varró +1

We express the dynamics of the two probability amplitudes in the elementary Landau-Zener problem in terms of the solution of the corresponding Riccati differential equation and ide…