alexander müller hermes | [1909.01705] A refinement of Reznick's Positivstellensatz with alexander müller hermes Müller-Hermes, Alexander; Stilck Franca, Daniel & Wolf, Michael (2016). Relative entropy convergence for depolarizing channels. Journal of Mathematical Physics.
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0 · Alexander Müller
1 · [1909.01705] A refinement of Reznick's Positivstellensatz with
2 · [1512.06117] Monotonicity of the Quantum Relative Entropy Under
3 · Monotonicity of the Quantum Relative Entropy Under Positive
4 · Alexander Müller
5 · Alexander MÜLLER
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Associate Professor. Email muellerh [at]math.uio.no. Room 713. Username. Log in. Download business card. Academic interests. I study the mathematical aspects of quantum information .Les denne saken på UiOs nettsider. Kort om emnet. Emnet gir en grundig .
Operator algebras is a fast expanding area of mathematics with remarkable .
Müller-Hermes, Alexander; Stilck Franca, Daniel & Wolf, Michael (2016). Relative .Tensor network techniques for the computation of dynamical observables in one-dimensional quantum spin systems. A Müller-Hermes, JI Cirac, MC Banuls. New Journal of Physics 14 (7), .
Müller-Hermes, Alexander; Stilck Franca, Daniel & Wolf, Michael (2016). Relative entropy convergence for depolarizing channels. Journal of Mathematical Physics.Alexander MÜLLER-HERMES | Cited by 576 | of Technische Universität München, München (TUM) | Read 30 publications | Contact Alexander MÜLLER-HERMES
Alexander Müller
Alexander Müller-Hermes, new postdoc. The department has employed Alexander Müller-Hermes as postdoc from October 2015. He will be associated with the Geometric .
Alexander Müller-Hermes, David Reeb. We prove that the quantum relative entropy decreases monotonically under the application of any positive trace-preserving linear .Alexander Müller-Hermes received the Ph.D. degree from the Technical University of Munich in 2015. After being in a post-doctoral position at the Centre of Mathematics in Quantum Theory .
Alexander Müller-Hermes & David Reeb. 733 Accesses. 66 Citations. 3 Altmetric. Explore all metrics. Abstract. We prove that the quantum relative entropy decreases .
Limit formulas for norms of tensor power operators. #1. Guillaume Aubrun. , Alexander Müller-Hermes. (Oct 30, 2024) e-Print: 2410.23063 [math.FA] pdf.
[1909.01705] A refinement of Reznick's Positivstellensatz with
A refinement of Reznick's Positivstellensatz with applications to quantum information theory. Alexander Müller-Hermes, Ion Nechita, David Reeb. In his solution of .
Associate Professor. Email muellerh [at]math.uio.no. Room 713. Username. Log in. Download business card. Academic interests. I study the mathematical aspects of quantum information theory with a focus on quantum Shannon theory and entanglement theory. Courses taught. 2024 Spring: Quantum information theory MAT4430.Tensor network techniques for the computation of dynamical observables in one-dimensional quantum spin systems. A Müller-Hermes, JI Cirac, MC Banuls. New Journal of Physics 14 (7), 075003. ,.
Müller-Hermes, Alexander; Stilck Franca, Daniel & Wolf, Michael (2016). Relative entropy convergence for depolarizing channels. Journal of Mathematical Physics.Alexander MÜLLER-HERMES | Cited by 576 | of Technische Universität München, München (TUM) | Read 30 publications | Contact Alexander MÜLLER-HERMES
Alexander Müller-Hermes, new postdoc. The department has employed Alexander Müller-Hermes as postdoc from October 2015. He will be associated with the Geometric Analysis and Mathematical Physics section. Alexander did his PhD under the supervision of Michael Wolf at the Technical University of Munich working on the information theory of . Alexander Müller-Hermes, David Reeb. We prove that the quantum relative entropy decreases monotonically under the application of any positive trace-preserving linear map, for underlying separable Hilbert spaces.
Alexander Müller-Hermes received the Ph.D. degree from the Technical University of Munich in 2015. After being in a post-doctoral position at the Centre of Mathematics in Quantum Theory (QMATH), University of Copenhagen, he obtained a Marie Skłodowska-Curie Fellowship with the Institute Camille Jordan, Université Claude Bernard Lyon 1. Alexander Müller-Hermes & David Reeb. 733 Accesses. 66 Citations. 3 Altmetric. Explore all metrics. Abstract. We prove that the quantum relative entropy decreases monotonically under the application of any positive trace-preserving linear map, for .Limit formulas for norms of tensor power operators. #1. Guillaume Aubrun. , Alexander Müller-Hermes. (Oct 30, 2024) e-Print: 2410.23063 [math.FA] pdf. A refinement of Reznick's Positivstellensatz with applications to quantum information theory. Alexander Müller-Hermes, Ion Nechita, David Reeb. In his solution of Hilbert's 17th problem Artin showed that any positive definite polynomial in several variables can be written as the quotient of two sums of squares.
[1512.06117] Monotonicity of the Quantum Relative Entropy Under
Associate Professor. Email muellerh [at]math.uio.no. Room 713. Username. Log in. Download business card. Academic interests. I study the mathematical aspects of quantum information theory with a focus on quantum Shannon theory and entanglement theory. Courses taught. 2024 Spring: Quantum information theory MAT4430.Tensor network techniques for the computation of dynamical observables in one-dimensional quantum spin systems. A Müller-Hermes, JI Cirac, MC Banuls. New Journal of Physics 14 (7), 075003. ,.
Müller-Hermes, Alexander; Stilck Franca, Daniel & Wolf, Michael (2016). Relative entropy convergence for depolarizing channels. Journal of Mathematical Physics.Alexander MÜLLER-HERMES | Cited by 576 | of Technische Universität München, München (TUM) | Read 30 publications | Contact Alexander MÜLLER-HERMES Alexander Müller-Hermes, new postdoc. The department has employed Alexander Müller-Hermes as postdoc from October 2015. He will be associated with the Geometric Analysis and Mathematical Physics section. Alexander did his PhD under the supervision of Michael Wolf at the Technical University of Munich working on the information theory of . Alexander Müller-Hermes, David Reeb. We prove that the quantum relative entropy decreases monotonically under the application of any positive trace-preserving linear map, for underlying separable Hilbert spaces.
Alexander Müller-Hermes received the Ph.D. degree from the Technical University of Munich in 2015. After being in a post-doctoral position at the Centre of Mathematics in Quantum Theory (QMATH), University of Copenhagen, he obtained a Marie Skłodowska-Curie Fellowship with the Institute Camille Jordan, Université Claude Bernard Lyon 1. Alexander Müller-Hermes & David Reeb. 733 Accesses. 66 Citations. 3 Altmetric. Explore all metrics. Abstract. We prove that the quantum relative entropy decreases monotonically under the application of any positive trace-preserving linear map, for .Limit formulas for norms of tensor power operators. #1. Guillaume Aubrun. , Alexander Müller-Hermes. (Oct 30, 2024) e-Print: 2410.23063 [math.FA] pdf.
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alexander müller hermes|[1909.01705] A refinement of Reznick's Positivstellensatz with