From the 1 of 1.2k papers with an AI index.
2k citations
- S. Nishida3 profiles537 · h 54
- M. Nakao3 profiles506 · h 61
- S. Uno2 profiles504 · h 74
- G. Varner2 profiles502 · h 84
- S. Korpar2 profiles481 · h 71
- T. Sumiyoshi2 profiles481 · h 76
- M. Starič2 profiles480 · h 66
- V. Zhilich2 profiles477 · h 68
- A. Ishikawa2 profiles468 · h 72
- K. Senyo2 profiles468 · h 72
- M. Bračko2 profiles459 · h 73
- H. Miyata2 profiles454 · h 75
- University of LjubljanaSI633 papers
- Jožef Stefan InstituteSI577 papers
- Korea UniversityKR549 papers
- Nagoya UniversityJP545 papers
- University of CincinnatiUS544 papers
- Virginia TechUS539 papers
- National Taiwan UniversityTW538 papers
- The University of TokyoJP537 papers
- Budker Institute of Nuclear PhysicsRU534 papers
- Yonsei UniversityKR534 papers
- The University of MelbourneAU533 papers
- High Energy Accelerator Research OrganizationJP531 papers
12 papers · 1 filter
Practical and algorithmical manifestations of quantum chaos
Baowen Li, Marko Robnik
Quantum chaos manifests itself also in algorithmical complexity of methods, including the numerical ones, in solving the Schrödinger equation. In this contribution we address the p…
Sensitivity of the eigenfunctions and the level curvature distribution in quantum billiards
Baowen Li, Marko Robnik
In searching for the manifestations of sensitivity of the eigenfunctions in quantum billiards (with Dirichlet boundary conditions) with respect to the boundary data (the normal der…
Is there relevance of chaos in numerical solutions of quantum billiards?
Baowen Li, Marko Robnik
In numerically solving the Helmholtz equation inside a connected plane domain with Dirichlet boundary conditions (the problem of the quantum billiard) one surprisingly faces enormo…
Boundary integral method applied in chaotic quantum billiards
Baowen Li, Marko Robnik
The boundary integral method (BIM) is a formulation of Helmholtz equation in the form of an integral equation suitable for numerical discretization to solve the quantum billiard. T…
Quantum Surface of Section Method: Eigenstates and Unitary Quantum Poincare Evolution
Tomaz Prosen
The unitary representation of exact quantum Poincare mapping is constructed. It is equivalent to the compact representation in a sense that it yields equivalent quantization condit…
General Quantum Surface of Section Method
Tomaz Prosen
A new method for exact quantization of general bound Hamiltonian systems is presented. It is the quantum analogue of the classical Poincare Surface Of Section (SOS) reduction of cl…