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| Dynamic Coordination Phase and Joint Profiles: Cluster and Fixed-point Shift Techniques |
| Chulwook Park |
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Int J Appl Sports Sci. 2021;33(1):30-48. Published online June 30, 2021 DOI: https://doi.org/10.24985/ijass.2021.33.1.30 |
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Dynamic Coordination Phase and Joint Profiles: Cluster and Fixed-point Shift Techniques IJASS(International Journal of Applied Sports Sciences). 2021;33(1):30-48  The canonical projection between the shift space of an IIFS and its attractor as a fixed point Fixed Point Theory and Applications. 2015;2015(1): Dynamic multicycle phase shift measurements Measurement Techniques. 1987;30(4):375-379 Well-posedness for a phase-field transition system endowed with a polynomial nonlinearity and a general class of nonlinear dynamic boundary conditions Journal of Fixed Point Theory and Applications. 2015;18(2):225-250 Fixed Point Roundoff Effects in Frequency Sampling Filters Computer Techniques and Algorithms in Digital Signal Processing. 1996;211-258 Fixed points of dynamic processes of set-valued F-contractions and application to functional equations Fixed Point Theory and Applications. 2015;2015(1): Sequential approximation techniques for nonexpansive mappings Topics in Metric Fixed Point Theory. 1990;87-103 Solving nonlinear and dynamic programming equations on extended b-metric spaces with the fixed-point technique Fixed Point Theory and Algorithms for Sciences and Engineering. 2022;2022(1): A fixed point theorem for operators of Meir–Keeler type via the degree of nondensifiability and its application in dynamic programming Journal of Fixed Point Theory and Applications. 2019;22(1): Generalized uniform spaces, uniformly locally contractive set-valued dynamic systems and fıxed points Fixed Point Theory and Applications. 2012;2012(1): |
