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Krystyn Styczen
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2010 – 2019
- 2017
- [c13]Pawel Drag
, Krystyn Styczen:
The New Approach for Dynamic Optimization with Variability Constraints. WCO@FedCSIS 2017: 35-46 - [c12]Pawel Drag, Krystyn Styczen:
A new optimization-based approach for aircraft landing in the presence of windshear. FedCSIS (Communication Papers) 2017: 83-88 - [c11]Pawel Drag
A general optimization-based approach for thermal processes modeling. FedCSIS 2017: 1347-1352 - 2016
- [c10]Pawel Drag
The matrix-based description approach for the multistage differential-algebraic processes. FedCSIS 2016: 939-942 - 2015
- [c9]Pawel Drag
Simulated annealing with constraints aggregation for control of the multistage processes. FedCSIS 2015: 461-469 - 2014
- [c8]Pawel Drag
3-D filter SQP method for optimal control of the multistage differential-algebraic systems with inconsistent initial values. FedCSIS 2014: 405-411 - 2013
- [c7]Pawel Drag
Multiple Shooting SQP Algorithm for Optimal Control of DAE Systems with Inconsistent Initial Conditions. WCO@FedCSIS 2013: 53-65 - [c6]Pawel Drag, Krystyn Styczen:
Multiple shooting SQP-line search algorithm for optimal control of pressure-constrained batch reactor. FedCSIS 2013: 307-313 - [c5]Pawel Drag, Krystyn Styczen:
Inexact Newton method as a tool for solving Differential-Algebraic Systems. FedCSIS 2013: 639-642 - 2012
- [j1]Ewaryst Rafajlowicz
A modified filter SQP method as a tool for optimal control of nonlinear systems with spatio-temporal dynamics. Int. J. Appl. Math. Comput. Sci. 22(2): 313-326 (2012) - [c4]Pawel Drag, Krystyn Styczen:
Parallel Simultaneous Approach for optimal control of DAE systems. FedCSIS 2012: 517-523 - 2011
- [c3]Krystyn Styczen, Wojciech Rafajlowicz:
A multipoint shooting feasible-SQP method for optimal control of state-constrained parabolic DAE systems. FedCSIS 2011: 471-476 - [c2]Krystyn Styczen, Pawel Drag:
A modified multipoint shooting feasible-SQP method for optimal control of DAE systems. FedCSIS 2011: 477-484
1990 – 1999
- 1993
- [c1]Krystyn Styczen, Krystyna Nitka-Styczen:
Optimal periodic control for distributed-parameter systems via reduced gradient methods. System Modelling and Optimization 1993: 680-689
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