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Disambiguation of "Slota, Damian"

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Application of Real Ant Colony Optimization Algorithm to Solve Space Fractional Heat Conduction Inverse Problem.

, and . ICIST, volume 639 of Communications in Computer and Information Science, page 369-379. (2016)

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Marion Dagmar Slota-Haaf

Damian Blumenröder

Hans Damian

Damián Cornejo

Damian Hecker

 

Other publications of authors with the same name

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)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)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)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)Convergence and error estimation of homotopy perturbation method for Fredholm and Volterra integral equations., , and . Appl. Math. Comput., 218 (21): 10717-10725 (2012)Stefan problem solved by Adomian decomposition method., and . Int. J. Comput. Math., 82 (7): 851-856 (2005)Integers Powers of Certain Asymmetric Matrices., and . ICCS (1), volume 5544 of Lecture Notes in Computer Science, page 580-587. Springer, (2009)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)