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On the Partial Differential Equations with Non-Constant Coefficients and Convolution Method

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Abstract (2. Language): 
In this study we consider the linear second order partial differential equations with nonhomogenous forcing term and having singular variable data. In the special case we solve the one dimensional wave equation by using the double integral transform.
45-50

REFERENCES

References: 

[1] G. James. Advanced Modern Engineering Mathematics, 3rd ed; Pearson Education Limited:
New York, 1999.
[2] H. Eltayeb and A. Kılıçman. A Note on Solutions of Wave, Laplace’s and Heat Equations
with Convolution Terms by Using Double Laplace Transform: Appl. Math. Lett.
21(12)(2008), 1324–1329.
[3] A. Kılıçman and H. Eltayeb. A Note on Defining Singular Integral as Distribution And
Partial Differential Equations with Convolution term: Mathematical and Computer Modelling
49(2009), 327–336.

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