Djakov, Plamen
- Spectral gaps of Schrödinger operators with periodic singular potentials
2009/03/30 by Plamen Djakov, Boris Mityagin, Djakov, Plamen +1 · 3 citations
Mathematics · Physics and Astronomy · #34B30 #34L40 #47E05 #FOS: Mathematics #Numerical methods in inverse problems #Spectral Theory (math.SP) #Spectral Theory in Mathematical Physics #Topological Materials and Phenomena #math.SP #msc:34B30 #msc:34L40 #msc:47E05
- Fourier method for one dimensional Schrödinger operators with singular periodic potentials
2007/10/01 by Plamen Djakov, Djakov, Plamen, Boris Mityagin +1 · 2 citations
Computer Science · Mathematics · #34L40 #47E05 #Advanced Mathematical Modeling in Engineering #Classical Analysis and ODEs (math.CA) #Differential Equations and Boundary Problems #FOS: Mathematics #Spectral Theory (math.SP) #Spectral Theory in Mathematical Physics #math.CA #math.SP #msc:34L40 #msc:47E05
- Bari-Markus property for Riesz projections of 1D periodic Dirac operators
2009/01/07 by Plamen Djakov, Boris Mityagin, Djakov, Plamen +1 · 1 citation
Mathematics · #34L40 #47B06 #47E05 #FOS: Mathematics #Spectral Theory (math.SP) #math.SP #msc:34L40 #msc:47B06 #msc:47E05
- Convergence of spectral decompositions of Hill operators with trigonometric polynomial potentials
2009/11/17 by Plamen Djakov, Boris Mityagin, Djakov, Plamen +1 · 1 citation
Computer Science · Mathematics · #34L10 #34L40 #47E05 #Advanced Mathematical Modeling in Engineering #FOS: Mathematics #Matrix Theory and Algorithms #Spectral Theory (math.SP) #Spectral Theory in Mathematical Physics
- Riesz bases consisting of root functions of 1D Dirac operators
2011/08/22 by Djakov, Plamen, Mityagin, Boris · 1 citation
#34L40 #47E05 #FOS: Mathematics #FOS: Physical sciences #Mathematical Physics (math-ph) #Spectral Theory (math.SP)
- Bari-Markus property for Riesz projections of Hill operators with singular potentials
2008/03/21 by Plamen Djakov, Djakov, Plamen, Boris Mityagin +1 · 1 citation
Mathematics · #34L40 #47B06 #47E05 #Analytic and geometric function theory #FOS: Mathematics #Numerical methods in inverse problems #Spectral Theory (math.SP) #Spectral Theory in Mathematical Physics #math.SP #msc:34L40 #msc:47B06 #msc:47E05