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20132018
most citedSome basic properties of block operator matrices

4 citations · 8 across the 7 of their papers we have counts for

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7 papers

math.SP2018

Upper semi-Weyl and upper semi-Browder spectra of unbounded upper triangular operator matrices

Wurichaihu Bai, Qingmei Bai, Alatancang Chen

In this paper, we study the unbounded upper triangular operator matrix with diagonal domain. Some sufficient and necessary conditions are given under which upper semi-Weyl spectrum…

math.FA2016★ 1 cited

The invertibility of 2X2 operator matrices

Junjie Huang, Junfeng Sun, Alatancang Chen +1

In this paper the properties of right invertible row operators, i.e., of 1X2 surjective operator matrices are studied. This investigation is based on a specific space decomposition…

math.AP2015

Solving some Navier-Stokes Equations with the initial conditions being some complex-valued periodic functions on

Tao Zhang, Alatancang Chen, Fan Bai

In this paper, we utilize some series and an iterative method to solve some Navier-Stokes equations with the initial conditions being some complex-valued periodic functions on $R^3…

math.AP2015★ 2 cited

Series solutions to the cauchy problem for partial differential equations

Tao Zhang, Alatancang Chen

The method of separation of variables can be used to solve many separable linear partial differential equations (LPDEs). Moreover, variable separation solutions usually are some tr…

math.FA2014★ 4 cited

Some basic properties of block operator matrices

Guohai Jin, Alatancang Chen

General approach to the multiplication or adjoint operation of block operator matrices with unbounded entries are founded. Furthermore, criteria for self-adjointness of…

math.FA2013

On invertible nonnegative Hamiltonian operator matrices

Guohai Jin, Guolin Hou, Alatancang Chen +1

Some new characterizations of nonnegative Hamiltonian operator matrices are given. Several necessary and sufficient conditions for an unbounded nonnegative Hamiltonian operators to…

math.FA2013★ 1 cited

On symplectic self-adjointness of Hamiltonian operator matrices

Alatancang Chen, Guohai Jin, Deyu Wu

Symplectic self-adjointness of Hamiltonian operator matrices is studied, which arises in symplectic elasticity and optimal control. For the cases of diagonal domain and off-diagona…