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and the weighted integral condition (4.15).
This integral condition in parabolic problems is also called heat moments are analyzed in [4].
In this work, we study a telegraph integro-differential equation with a weighted integral condition.
We note that if p = 1, then condition (1.2) reduces to the usual three-point integral condition.
That is to say, the condition of Theorem 1 may be replaced by a weaker integral condition.
This reduced integral condition can also be termed as a 'conserved' condition in the sense of Hadamard.
Similar(18)
However, most researchers tend to investigate either integral conditions or multi-point conditions.
The solutions of hyperbolic equations with nonlocal integral conditions were investigated in [9] [16].
Consider the fourth-order singular -Laplacian differential equations with integral conditions: (4.1).
Several papers have been devoted to the study of parabolic problems with integral conditions [19, 20].
In [9], a physical-mechanical interpretation of the integral conditions was also given.
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