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The models studied are of the form ( A A the relevant elasticity operator) \\[ x ¨ + B x ˙ + A x = 0 \\ddot x + B\\dot x + Ax = 0 \\] with B B related in various ways to the positive square root, A 1 / 2 {A^{1/2}} , of A A . Comparison with existing “ad hoc” models is made.","1982-01-01",1982,"Quarterly of Applied Mathematics",269,[144,145,146],"https://www.ams.org/qam/1982-39-04/S0033-569X-1982-0644099-3/S0033-569X-1982-0644099-3.pdf","Stability and Controllability of Differential Equations","Advanced Mathematical Modeling in Engineering","Nonlinear Dynamics and Pattern Formation","paper_W2156585821","Segment-based stereo matching using graph cuts","{\"openalex\":\"W2156585821\",\"doi\":\"10.1109/cvpr.2004.1315016\"}","2026-05-20T12:45:09.223156038","2026-05-20T12:45:09.234729573","10.1109/cvpr.2004.1315016","W2156585821","In this paper we present a new segment-based stereo matching algorithm using graph cuts. In our approach, the reference image is divided into non-overlapping homogeneous segments and the scene structure is represented as a set of planes in the disparity space. The stereo matching problem is formulated as an energy minimization problem in the segment domain instead of the traditional pixel domain. Graph cuts technique is used to fast approximate the optimal solution, which assigns the corresponding disparity plane to each segment. Experiments demonstrate that the performance of our algorithm is comparable to the state-of-the-art stereo algorithms on various data sets. 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Domain Methods for Chaos Control Controlling Limit Cycles and Bifurcations Theory and Experiments on Nonlinear Time-Delayed Feedback Systems with Application to Chaos Control Time Delayed Feedback Control of Chaos Impulsive Control and Synchronization of Chaos Control and Anticontrol of Bifurcations with Application to Active Control of Rayleigh-Benard Convection Delay Feedback Control of Cardiac Activity Models Bifurcation Stabilization with Applications in Jet Engine Control Bifurcations of Control Systems in Normal Form Controlling Bifurcations in Nonsmooth Dynamical Systems Adaptive Observer-Based Synchronization Discrete-Time Observers and Synchronization Separating a Chaotic Signal from Noise and Applications Digital Communications Using Chaos Synchronization in Arrays of Coupled Chaotic Circuits and Systems: Theory and Applications Chaos in Phase Systems: Generation and Synchronization Chaos and Bifurcations in Feedback Control Systems Chaos and Bifurcations in Coupled Networks 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G. Chen 人物

G. Chen · 相关文章