Results 11 to 20 of about 1,867,281 (53)
A reaction-diffusion problem with a Caputo time derivative of order $\alpha\in (0,1)$ is considered. The solution of such a problem is shown in general to have a weak singularity near the initial time $t=0$, and sharp pointwise bounds on certain ...
M. Stynes, E. O'Riordan, J. Gracia
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Free Vibration of Axially Functionally Graded Beam
Axially functionally graded (AFG) beam is a special kind of nonhomogeneous functionally gradient material structure, whose material properties vary continuously along the axial direction of the beam by a given distribution form.
D. Cao, Bin Wang, Wenhua Hu, Yanhui Gao
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Q-convergence in graded ditopological texture spaces [PDF]
Convergence of graded difilters have been presented and investigated by the authors in [9]. In this paper, using graded Q-dinhd systems defined in [8] the authors define a different convergence type of graded difilters called Q-convergence which has some
Ekmekçı Ramazan, Ertürk Rıza
doaj
The Stochastic Finite Element in the Natural Frequency of Functionally Graded Material Beams
In this study, the stochastic finite element solution is given to obtain the variability in the natural frequency of functionally graded material (FGM) beam.
N. Thuan, Noh Hyuk Chun
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SEPARATION SPECTRUMS OF GRADED DITOPOLOGICAL TEXTURE SPACES
The theory of graded ditopology was introduced by \textit{A. Šostak} and \textit{L. M. Brown} in [Iran. J. Fuzzy Syst. 11, No. 6, 1--20 (2014; Zbl 1419.54007)]. Ditopological texture spaces were introduced by L. M. Brown as a natural extension of the work of R. Ertürk on the representation of lattice-valued topologies by bitopologies. ``The aim of this
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Estimation of latent ability using a response pattern of graded scores
F. Samejima
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Contributions to Directed Algebraic Topology:with inspirations from concurrency theory [PDF]
Raussen, Martin
core
The ditopology generated by pre-open and pre-closed sets, and submaximality in textures
F. Yildiz, S. Özçağ
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Interrater reliability of a modified Ashworth scale of muscle spasticity.
Richard W. Bohannon, M. B. Smith
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