Pages that link to "Item:Q5919546"

The following pages link to Classical and generalized solutions of a mixed problem for a nonhomogeneous wave equation (Q5919546):

Displaying 11 items.

• A new way of constructing a generalized solution to a mixed problem for a telegraph equation (Q2107855) (← links)
• Construction of a generalized solution of a mixed problem for the telegraph equation: sequential and axiomatic approaches (Q2111795) (← links)
• Necessary and sufficient conditions for the existence of a classical solution of the mixed problem for the homogeneous wave equation with an integrable potential (Q2319428) (← links)
• Effective application of the Fourier technique for constructing a solution to a mixed problem for a telegraph equation (Q2668885) (← links)
• (Q3218457) (← links)
• About the Classical Solution of the Mixed Problem for the Wave Equation (Q3453931) (← links)
• ON THE EXISTENCE AND UNIQUENESS OF CLASSICAL SOLUTION OF MIXED PROBLEM FOR GENERAL EQUATION OF A WAVE WITH CENTRAL SYMMETRY (Q5035381) (← links)
• On Classic Solution of the Problem for a Homogeneous Wave Equation with Fixed End-Points and Zero Initial Velocity (Q5113872) (← links)
• (Q5878607) (← links)
• Classic and generalized solutions of the mixed problem for wave equation with a summable potential. Part I. Classic solution of the mixed problem (Q6052247) (← links)
• The first mixed problem for the general telegraph equation with variable coefficients on the half-line (Q6669626) (← links)