Results 221 to 230 of about 8,893 (260)
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Phase Portraits of the Proliferation-Quiescence Decision

Science Signaling, 2013
The ON-OFF status of the CDK2-RB bistable switch, rather than a particular time point, defines the restriction point.
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Analyzing oriented textures through phase portraits

[1990] Proceedings. 10th International Conference on Pattern Recognition, 2002
An attempt is made to develop a solution for signal-to-symbol transformation in the domain of flowlike or oriented texture. The geometric theory of differential equations is used to derive a symbol set based on the visual appearance of phase portraits. This theory provides a technique for describing textures both qualitatively and quantitatively.
A. Ravishankar Rao, Ramesh C. Jain
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On the Phase Portrait Phase Portrait of the System $${{\dot x} = {Ax} + {\langle a, x\rangle x}}$$

Qualitative Theory of Dynamical Systems, 2012
Structure of the phase space of the nonlinear system \({{\dot {\varvec x} = {\varvec Ax} + {\langle {\varvec a}, {\varvec x}\rangle {\varvec x}}}}\) is clarified using saddle-node bifurcations \({{{\varvec x}, {\varvec a} \in \mathbb{R}^d,}}\) is a d × d-matrix).
Abdulla Azamov, Dilmurod Boytillaev
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Phase Portrait of CDS

1991
At the present time, it is apparently difficult to give a general and exhaustive definition of the phase portait of CDSs considered here. At the present stage of development of the theory, it can be adequately done for a second-order CDS defined on the plane or on a two- dimensional manifold (Sec. 34).
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Quantifying complexity and variability in phase portraits of gait

Clinical Biomechanics, 2010
Injuries to the lower extremity often cause limitations to joint motion and alter movement patterns of limb segments during gait. We hypothesized that complexity and variability of limb segment motion during gait would increase in both limbs due to unilateral injury.
Louis A, DiBerardino   +4 more
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The phase plane portrait

1983
Since frequency response techniques and root locus diagrams are not applicable to a nonlinear process, there is an important need for a graphical tool to allow nonlinear behaviour to be displayed. This need is filled by the phase plane diagram. The method is applicable to second-order processes without input, although effects equivalent to step or ramp
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Nonlinear phase portrait modeling of fingerprint orientation

ICARCV 2004 8th Control, Automation, Robotics and Vision Conference, 2004., 2005
Fingerprint orientation is crucial for automatic fingerprint identification. However, recovery of orientation is still difficult especially in noisy region. A way to aid recovery of the orientation is to provide an orientation model. In this paper, an orientation model for the entire fingerprint orientation using high order phase portrait is suggested.
Wei-Yun Yau, Jun Li 0005, Han Wang 0001
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Nonlinear phase portrait models for oriented textures

Proceedings of IEEE Conference on Computer Vision and Pattern Recognition, 2002
Nonlinear differential equations in Taylor series form are employed to model oriented textures. These models build upon the linear phase portrait description. Inclusion of higher order nonlinear terms provides a more accurate description in critical point regions.
Ralph M. Ford, Robin N. Strickland
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Structure of Phase Portraits of Nonlinear Dynamical Systems

Journal of Mathematical Sciences, 2016
Summary: We consider phase portraits of some piecewise linear dynamical systems of chemical kinetics. We construct an invariant piecewise linear surface that consists of eight planar polygons and is formed by the trajectories which do not enter the attraction basin of a stable cycle.
Golubyatnikov, V. P., Kalenykh, A. È.
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Qualitative phase portrait of modified Black–Scholes model

Expert Systems with Applications, 2010
A qualitative model is based on only three values - positive (increasing), zero (constant) and negative (decreasing). This paper gives a simplified interpretation of some basic concepts, to eliminate the necessity of an extensive study of qualitative reasoning. The generally accepted theory of option pricing is based on the Black-Scholes model.
Jiri Konecný   +2 more
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