15 resultados para Nondegenerate Parametric Oscillation

em Bulgarian Digital Mathematics Library at IMI-BAS


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Growth of complexity and functional importance of integrated navigation systems (INS) leads to high losses at the equipment refusals. The paper is devoted to the INS diagnosis system development, allowing identifying the cause of malfunction. The proposed solutions permit taking into account any changes in sensors dynamic and accuracy characteristics by means of the appropriate error models coefficients. Under actual conditions of INS operation, the determination of current values of the sensor models and estimation filter parameters rely on identification procedures. The results of full-scale experiments are given, which corroborate the expediency of INS error models parametric identification in bench test process.

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Some oscillation criteria for solutions of a general perturbed second order ordinary differential equation with damping (r(t)x′ (t))′ + h(t)f (x)x′ (t) + ψ(t, x) = H(t, x(t), x′ (t)) with alternating coefficients are given. The results obtained improve and extend some existing results in the literature.

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Oscillation criteria are given for the second order sublinear non-autonomous differential equation. (r(t) (x)x′(t))′ + q(t)g(x(t)) = (t). These criteria extends and improves earlier oscillation criteria of Kamenev, Kura, Philos and Wong. Oscillation criteria are also given for second order sublinear damped non-autonomous differential equations.

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This work reports on a new software for solving linear systems involving affine-linear dependencies between complex-valued interval parameters. We discuss the implementation of a parametric residual iteration for linear interval systems by advanced communication between the system Mathematica and the library C-XSC supporting rigorous complex interval arithmetic. An example of AC electrical circuit illustrates the use of the presented software.

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2000 Mathematics Subject Classification: 34K15.

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2000 Mathematics Subject Classification: 60J80.

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2010 Mathematics Subject Classification: 34A30, 34A40, 34C10.

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2000 Mathematics Subject Classi cation: 62N01, 62N05, 62P10, 92D10, 92D30.

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2000 Mathematics Subject Classification: 60J80, 62M05

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2000 Mathematics Subject Classification: 35L05, 35P25, 47A40.

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2000 Mathematics Subject Classification: 34C10, 34C15.

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2000 Mathematics Subject Classification: 34K15, 34C10.

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2000 Mathematics Subject Classification: 34C10, 34C15.

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MSC 2010: 33E12, 30A10, 30D15, 30E15

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2000 Mathematics Subject Classification: 39A10.