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Mishin, S. N.
Published in
Mathematical Notes

The well-known Lagrange method for linear inhomogeneous differential equations is generalized to the case of second-order equations with constant operator coefficients in locally convex spaces. The solutions are expressed in terms of uniformly convergent functional vector-valued series generated by a pair of elements of a locally convex space. Suff...

Mishin, S. N.
Published in
Russian Mathematics

We describe a general method that allows us to find solutions to homogeneous differential-operator equations with variable coefficients by means of continuous vector-valued functions. The “homogeneity” is not interpreted as the triviality of the right-hand side of an equation. It is understood in the sense that the left-hand side of an equation is ...

Burbidge, Robert David Wilson, Myra Scott

Peer reviewed

Burbidge, Robert David Wilson, Myra Scott

Peer reviewed

Burbidge, Robert David Wilson, Myra Scott

Peer reviewed

Burbidge, Robert David Wilson, Myra Scott

Peer reviewed

Burbidge, Robert David Wilson, Myra Scott

Peer reviewed

Burbidge, Robert David Wilson, Myra Scott

Peer reviewed

Burbidge, Robert David Wilson, Myra Scott

Peer reviewed