Mikhail Shubin
Affiliations: | Mathematics | Northeastern University, Boston, MA, United States |
Area:
MathematicsGoogle:
"Mikhail Shubin"Parents
Sign in to add mentor| Mark Iosifovich Vishik | grad student | 1969 | Moscow State University | |
| (Factorization of Parameter-dependent Matrix Functions and Wiener-Hopf Equations) | ||||
BETA: Related publications
See more...
Publications
|
You can help our author matching system! If you notice any publications incorrectly attributed to this author, please sign in and mark matches as correct or incorrect. |
| Kondratiev V, Maz'ya V, Shubin M. (2009) Gauge Optimization and Spectral Properties of Magnetic Schrödinger Operators Communications in Partial Differential Equations. 34: 1127-1146 |
| Kappeler T, Perry P, Shubin M, et al. (2008) Solutions of mKdV in classes of functions unbounded at infinity Journal of Geometric Analysis. 18: 443-477 |
| Maz'ya V, Shubin M. (2005) Discreteness of spectrum and positivity criteria for Schrödinger operators Annals of Mathematics. 162: 919-942 |
| Kondratiev V, Maz'ya V, Shubin M. (2005) Discreteness of Spectrum and Strict Positivity Criteria for Magnetic Schrödinger Operators Pediatric Dermatology. 29: 489-521 |
| Kondratiev V, Shubin M. (2002) Discreteness of spectrum for the magnetic Schrödinger operators. I Pediatric Dermatology. 27: 477-525 |
| Braverman M, Milatovic O, Shubin M. (2002) Essential self-adjointness of Schrödinger-type operators on manifolds Russian Mathematical Surveys. 57: 641-692 |
| Shubin M. (2001) Essential Self-Adjointness for Semi-bounded Magnetic Schrödinger Operators on Non-compact Manifolds☆ Journal of Functional Analysis. 186: 92-116 |
| Kondrat’Ev V, Shubin M. (1999) Discreteness of spectrum for the Schrödinger operators on manifolds of bounded geometry Operator Theory. 110: 185-226 |