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Disambiguation of "Slota, Damian"

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Application of Intelligent Algorithm to Solve the Fractional Heat Conduction Inverse Problem.

, and . ICIST, volume 538 of Communications in Computer and Information Science, page 356-365. Springer, (2015)

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Marion Dagmar Slota-Haaf

Hans Damian

Damián Cornejo

Damian Hecker

Damian Kopyto

 

Other publications of authors with the same name

Stefan problem solved by Adomian decomposition method., and . Int. J. Comput. Math., 82 (7): 851-856 (2005)Using the Artificial Bee Colony Algorithm for Determining the Heat Transfer Coefficient., , and . ICMMI, volume 103 of Advances in Intelligent and Soft Computing, page 369-376. Springer, (2011)A Method for Solving the Time Fractional Heat Conduction Inverse Problem Based on Ant Colony Optimization and Artificial Bee Colony Algorithms., and . ICIST, volume 756 of Communications in Computer and Information Science, page 351-361. Springer, (2017)Clonal Selection Algorithm in Identification of Boundary Condition in the Inverse Stefan Problem., and . ICMMI, volume 242 of Advances in Intelligent Systems and Computing, page 511-518. Springer, (2013)Integers Powers of Certain Asymmetric Matrices., and . ICCS (1), volume 5544 of Lecture Notes in Computer Science, page 580-587. Springer, (2009)Application of Intelligent Algorithm to Solve the Fractional Heat Conduction Inverse Problem., and . ICIST, volume 538 of Communications in Computer and Information Science, page 356-365. Springer, (2015)Convergence and error estimation of homotopy perturbation method for Fredholm and Volterra integral equations., , and . Appl. Math. Comput., 218 (21): 10717-10725 (2012)Three Brick Method of the Partial Fraction Decomposition of Some Type of Rational Expression., and . International Conference on Computational Science (3), volume 3516 of Lecture Notes in Computer Science, page 659-662. Springer, (2005)One-Phase Stefan Problem with Neumann Boundary Condition Solved by Variational Iteration Method., and . CSC, page 241-246. CSREA Press, (2007)A stronger version of the second mean value theorem for integrals., , and . Comput. Math. Appl., 64 (6): 1612-1615 (2012)