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20032009
most citedThe Birman-Schwinger principle in von Neumann algebras of finite type

8 citations · 11 across the 5 of their papers we have counts for

collaborators

6 papers

math.SP20092 cited

Higher order spectral shift, II. Unbounded case

Anna Skripka

We construct higher order spectral shift functions, which represent the remainders of Taylor-type approximations for the value of a function at a perturbed self-adjoint operator by…

math.SP20081 cited

Higher order spectral shift

Ken Dykema, Anna Skripka

We construct higher order spectral shift functions, extending the perturbation theory results of M. G. Krein and L. S. Koplienko on representations for the remainders of the first…

math.SP20068 cited

The Birman-Schwinger principle in von Neumann algebras of finite type

Vadim Kostrykin, Konstantin A. Makarov, Anna Skripka

We introduce a relative index for a pair of dissipative operators in a von Neumann algebra of finite type and prove an analog of the Birman-Schwinger principle in this setting. As…

math-ph2003

Opportunity of representation of the nonlinear wave equations through a variable action-angle

A. N. Skripka

The approach allowing is considered to represent the solutions such as stationary lonely waves of various nonlinear wave the equations as system of the ordinary differential equati…

math-ph2003

About integrated invariance, arising at resonance of oscillations in some types non-conservative mechanical systems

A. N. Skripka

For system of two ordinary differential equations of the second order representing autonomous non-conservative holonomic mechanical system, in case of dynamics such as one-frequenc…

math-ph2003

About new quasilinear model of heat conduction with finite velocity of heat front movement

A. N. Skripka

A new quasilinear mathematical model of heat conduction with finite velocity of heat front movement is offered.