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Gotowe bibliografie tematyczne / Generalized Vector Explicit Guidance

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Artykuły w czasopismach

Gotowa bibliografia na temat „Generalized Vector Explicit Guidance”

Autor: Grafiati

Data publikacji: 6 września 2023

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Artykuły w czasopismach na temat "Generalized Vector Explicit Guidance"

1

Ohlmeyer, Ernest J., and Craig A. Phillips. "Generalized Vector Explicit Guidance." Journal of Guidance, Control, and Dynamics 29, no. 2 (2006): 261–68. http://dx.doi.org/10.2514/1.14956.

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Qi, Zhan Feng, Wen Xia Liu, Li Juan Jia, Yu Feng Qin, and Xiu Jun Sun. "Dynamic Modeling and Motion Simulation for Wave Glider." Applied Mechanics and Materials 397-400 (September 2013): 285–90. http://dx.doi.org/10.4028/www.scientific.net/amm.397-400.285.

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Wave gliders as innovative autonomous ocean-going vehicles harvest the abundant marine natural energy for persistent ocean environment monitoring. This paper analyzes wave glider’s operating mechanism and builds the dynamic model of wave glider. By simplifying the model into 3 DOS in longitudinal plane and selecting three generalized velocity, the kinematic equations and the generalized force can be confirmed. Then, based on the equation of Kane vector operation modeling method, the explicit kinetic model of wave glider is presented. According to simulation study of the kinetic model, the relationship between the motion state of wave glider and the wave motion are indicated. The study provides theoretical guidance and reference for wave glider design.

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Kumar, Prem, Prasiddha N. Dwivedi, Abhijit Bhattacharyya, and Radhakant Padhi. "Terminal-Lead-Angle-Constrained Generalized Explicit Guidance." IEEE Transactions on Aerospace and Electronic Systems 53, no. 3 (2017): 1250–60. http://dx.doi.org/10.1109/taes.2017.2669598.

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4

Mondal, Sabyasachi, and Radhakant Padhi. "Generalized explicit guidance with optimal time-to-go and realistic final velocity." Proceedings of the Institution of Mechanical Engineers, Part G: Journal of Aerospace Engineering 233, no. 13 (2019): 4926–42. http://dx.doi.org/10.1177/0954410019834780.

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This paper presents an approach to compute the optimal time-to-go and final velocity magnitude in the Generalized Explicit (GENEX) guidance. Time-to-go and final velocity magnitude are two critical input parameters in GENEX guidance implementation. Optimal time-to-go selects that optimal solution which yields less cost compared to the costs yielded by other optimal solutions. In addition to it, the input of realistic final velocity lowers the cost further. These developments relax the existing limitations of GENEX, thereby making this optimal guidance law more optimal, effective and generic.

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Wong, S. K. M., and Wojciech Ziarko. "On Generalized Vector Space Model in Information Retrieval." Fundamenta Informaticae 8, no. 2 (1985): 253–67. http://dx.doi.org/10.3233/fi-1985-8207.

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In information retrieval, it is common to model index terms and documents as vectors in a suitably defined vector space. The main difficulty with this approach is that the explicit representation of term vectors is not known a priori. For this reason, the vector space model adopted by Salton for the SMART system treats the terms as a set of orthogonal vectors. In such a model it is often necessary to adopt a separate, corrective procedure to take into account the correlations between terms. In this paper, we propose a systematic method (the generalized vector space model) to compute term correlations directly from automatic indexing scheme. We also demonstrate how such correlations can be included with minimal modification in the existing vector based information retrieval systems.

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6

El-Zahar, Essam R., José Tenreiro Machado, and Abdelhalim Ebaid. "A New Generalized Taylor-Like Explicit Method for Stiff Ordinary Differential Equations." Mathematics 7, no. 12 (2019): 1154. http://dx.doi.org/10.3390/math7121154.

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A new generalised Taylor-like explicit method for stiff ordinary differential equations (ODEs) is proposed. The algorithm is presented in its component and vector forms. The error and stability analysis of the method are developed showing that it has an arbitrary high order of convergence and the L-stability property. Moreover, it is verified that several integration schemes are special cases of the new general form. The method is applied on stiff problems and the numerical solutions are compared with those of the classical Taylor-like integration schemes. The results show that the proposed method is accurate and overcomes the shortcoming of the classical Taylor-like schemes in their component and vector forms.

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7

Salzo, Saverio, and Johan A. K. Suykens. "Generalized support vector regression: Duality and tensor-kernel representation." Analysis and Applications 18, no. 01 (2019): 149–83. http://dx.doi.org/10.1142/s0219530519410069.

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In this paper, we study the variational problem associated to support vector regression in Banach function spaces. Using the Fenchel–Rockafellar duality theory, we give an explicit formulation of the dual problem as well as of the related optimality conditions. Moreover, we provide a new computational framework for solving the problem which relies on a tensor-kernel representation. This analysis overcomes the typical difficulties connected to learning in Banach spaces. We finally present a large class of tensor-kernels to which our theory fully applies: power series tensor kernels. This type of kernels describes Banach spaces of analytic functions and includes generalizations of the exponential and polynomial kernels as well as, in the complex case, generalizations of the Szegö and Bergman kernels.

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BAKAS, IOANNIS, and DIDIER A. DEPIREUX. "SELF-DUALITY AND GENERALIZED KdV FLOWS." Modern Physics Letters A 06, no. 05 (1991): 399–408. http://dx.doi.org/10.1142/s0217732391000397.

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We obtain the (N+1)-th flow of the generalized (N–1)-KdV hierarchy from self-dual Yang-Mills equations with gauge group SL(N) and space-time signature (2, 2). The dimensional reduction is performed by using a pair of orthogonal Killing vector fields (one time-like and one null) and we generalize previous results by Mason and Sparling to N≥2. We illustrate our method with explicit examples and determine the form of the self-dual solutions for N=2, 3, 4. Applications of this formalism and its possible generalizations are also discussed briefly.

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9

Адамашвили, Г. Т. "Двухкомпонентный векторный бризер". Письма в журнал технической физики 47, № 11 (2021): 14. http://dx.doi.org/10.21883/pjtf.2021.11.51000.18511.

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The two-component vector breather solution of the modified Benjamin–Bona–Mahony equation is considered. By means of the generalized perturbation reduction method, the equation is reduced to the coupled nonlinear Schrodinger equations for auxiliary functions. Explicit analytical expressions for the profile and parameters of the two-component vector breather, the components of which oscillating with the sum and difference of the frequencies and wave numbers are obtained.

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10

Güler, Sinem, and Uday Chand De. "Generalized quasi-Einstein metrics and applications on generalized Robertson–Walker spacetimes." Journal of Mathematical Physics 63, no. 8 (2022): 083501. http://dx.doi.org/10.1063/5.0086836.

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In this paper, we study generalized quasi-Einstein manifolds ( M n, g, V, λ) satisfying certain geometric conditions on its potential vector field V whenever it is harmonic, conformal, and parallel. First, we construct some integral formulas and obtain some triviality results. Then, we find some necessary conditions to construct a quasi-Einstein structure on ( M n, g, V, λ). Moreover, we prove that for any generalized Ricci soliton [Formula: see text], where [Formula: see text] is a generalized Robertson–Walker spacetime metric and the potential field [Formula: see text] is conformal, [Formula: see text] can be considered as the model of perfect fluids in general relativity. Moreover, the fiber ( M, g) also satisfies the quasi-Einstein metric condition. Therefore, the state equation of [Formula: see text] is presented. We also construct some explicit examples of generalized quasi-Einstein metrics by using a four-dimensional Walker metric.

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