Analytical and numerical inversion of the Laplace–Carson transform by a differential method

By C. Donolato. 2002

50 citations recorded by the source corpus.

Subfields: Mathematical Physics, Mechanics of Materials, Modeling and Simulation

View Paper: https://www.semanticscholar.org/paper/7d3f551809d8e3297e4700d37b0ad05b984cce54

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Mathematical Physics

1. Shehu Maitama
2. Weidong Zhao
3. Stevan Pilipovic

In Mechanics of Materials

1. Shehu Maitama
2. Dušan Zorica
3. Weidong Zhao
4. Teodor M. Atanackovic
5. Stevan Pilipovic
6. Ricardo Almeida

In Modeling and Simulation

1. Shehu Maitama
2. Dušan Zorica
3. Weidong Zhao
4. Teodor M. Atanackovic
5. Stevan Pilipovic
6. Dumitru Băleanu
7. Ricardo Almeida
8. Rachid Belgacem

Citations in the corpus

• New Integral Transform: Shehu Transform a Generalization of Sumudu and Laplace Transform for Solving Differential Equations (2019, methodology): “The Mellin integral transform is similar with the Laplace transform and Fourier transform and is widely applied in computer science and number theory due to its invariant property [20, 21].”
• Time distributed-order diffusion-wave equation. II. Applications of Laplace and Fourier transformations (2009, background): “Some recent papers on the subject are by Frolov & Kitaev (1998) and Donalto (2002).”