[图书][B] A concise introduction to geometric numerical integration
Discover How Geometric Integrators Preserve the Main Qualitative Properties of Continuous
Dynamical Systems A Concise Introduction to Geometric Numerical Integration presents the …
Dynamical Systems A Concise Introduction to Geometric Numerical Integration presents the …
Splitting methods for differential equations
This overview is devoted to splitting methods, a class of numerical integrators intended for
differential equations that can be subdivided into different problems easier to solve than the …
differential equations that can be subdivided into different problems easier to solve than the …
Characterization and verification of trotterized digital quantum simulation via hamiltonian and liouvillian learning
The goal of digital quantum simulation is to approximate the dynamics of a given target
Hamiltonian via a sequence of quantum gates, a procedure known as Trotterization. The …
Hamiltonian via a sequence of quantum gates, a procedure known as Trotterization. The …
Efficient computation of the Zassenhaus formula
A new recursive procedure to compute the Zassenhaus formula up to high order is
presented, providing each exponent in the factorization directly as a linear combination of …
presented, providing each exponent in the factorization directly as a linear combination of …
Lattice renormalization of quantum simulations
With advances in quantum computing, new opportunities arise to tackle challenging
calculations in quantum field theory. We show that trotterized time-evolution operators can …
calculations in quantum field theory. We show that trotterized time-evolution operators can …
Splitting and composition methods in the numerical integration of differential equations
We provide a comprehensive survey of splitting and composition methods for the numerical
integration of ordinary differential equations (ODEs). Splitting methods constitute an …
integration of ordinary differential equations (ODEs). Splitting methods constitute an …
[图书][B] Topics in noncommutative algebra: the theorem of Campbell, Baker, Hausdorff and Dynkin
A Bonfiglioli, R Fulci - 2011 - books.google.com
Motivated by the importance of the Campbell, Baker, Hausdorff, Dynkin Theorem in many
different branches of Mathematics and Physics (Lie group-Lie algebra theory, linear PDEs …
different branches of Mathematics and Physics (Lie group-Lie algebra theory, linear PDEs …
New families of symplectic splitting methods for numerical integration in dynamical astronomy
We present new splitting methods designed for the numerical integration of near-integrable
Hamiltonian systems, and in particular for planetary N-body problems, when one is …
Hamiltonian systems, and in particular for planetary N-body problems, when one is …
The early proofs of the theorem of Campbell, Baker, Hausdorff, and Dynkin
R Achilles, A Bonfiglioli - Archive for history of exact sciences, 2012 - Springer
The aim of this paper is to provide a comprehensive exposition of the early contributions to
the so-called Campbell, Baker, Hausdorff, Dynkin Theorem during the years 1890–1950 …
the so-called Campbell, Baker, Hausdorff, Dynkin Theorem during the years 1890–1950 …
[图书][B] Spin: From Basic Symmetries to Quantum Optimal Control
I Kuprov - 2023 - books.google.com
This monograph is a fundamental reference for scientists and engineers who encounter spin
processes in their work. The author, Ilya Kuprov, derives the concept of spin from basic …
processes in their work. The author, Ilya Kuprov, derives the concept of spin from basic …