
Optimal Transport on Quantum Structures
$352.51
- Hardcover
321 pages
- Release Date
20 September 2024
Summary
Quantum Transport: Bridging Classical and Quantum Realms
The theory of classical optimal transport deals with mass transportation at the lowest possible cost. This book explores optimal transport on quantum structures, focusing on transportation between quantum states and related non-commutative concepts.
It includes lecture notes on:
- Classical optimal transport and Wasserstein gradient flows
- Dynamics and quantum optimal transport
- Quantum coup…
Book Details
ISBN-13: | 9783031504655 |
---|---|
ISBN-10: | 3031504658 |
Series: | Bolyai Society Mathematical Studies |
Author: | Jan Maas, Simone Rademacher, Tamás Titkos, Dániel Virosztek |
Publisher: | Springer International Publishing AG |
Imprint: | Springer International Publishing AG |
Format: | Hardcover |
Number of Pages: | 321 |
Edition: | 2024th |
Release Date: | 20 September 2024 |
Weight: | 0g |
Dimensions: | 235mm x 155mm |
About The Author
Jan Maas
Jan Maas is Professor at the Institute of Science and Technology Austria (ISTA). He holds a PhD degree from TU Delft and he was a post-doctoral researcher at the University of Warwick and the University of Bonn. He received an ERC Starting Grant in 2016. His research interests are in analysis and probability theory.
Simone Rademacher is a researcher in mathematical physics. She received her doctoral degree from the University of Zurich and was a post-doctoral researcher at the Institute of Science and Technology Austria (ISTA). Currently, she is an interim professor at the Ludwig-Maximilians University Munich (LMU).
Tamás Titkos is a researcher at the HUN-REN Alfréd Rényi Institute of Mathematics and an associate professor at Corvinus University of Budapest. He holds a PhD degree from Eötvös Loránd University. He is the recipient of the Youth Award and the Alexits Prize of the Hungarian Academy of Sciences. His research interest is in functional analysis.
Dániel Virosztek is a research fellow leading the Optimal Transport Research Group of the Rényi Institute. He got his Ph.D. degree in 2016 at TU Budapest and spent four years at the IST Austria as a postdoctoral researcher. He returned to Hungary with a HAS-Momentum grant in 2021. He is working on the geometry of classical and quantum optimal transport.
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