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On a Boundary Value Problem for a Polynomial Pencil of the Sturm-Liouville Equation with Spectral Parameter in Boundary Conditions
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作者 A. Adiloglu Nabiev 《Applied Mathematics》 2016年第18期2418-2423,共7页
The boundary value problem with a spectral parameter in the boundary conditions for a polynomial pencil of the Sturm-Liouville operator is investigated. Using the properties of the transformation operators for such op... The boundary value problem with a spectral parameter in the boundary conditions for a polynomial pencil of the Sturm-Liouville operator is investigated. Using the properties of the transformation operators for such operators, the asymptotic formulas for eigenvalues of the boundary value problem are obtained. 展开更多
关键词 Sturm-Liouville Equation Boundary Value Problem Transformation Operator spectral Theory of Differential Operators Asymptotic Formulas Fractional Derivative EIGENVALUE EIGENFUNCTION Polynomial Pencil
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A fast time-frequency response based differential spectral energy protection of AC microgrids including fault location 被引量:1
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作者 O.Dharmapandit R.K.Patnaik P.K.Dash 《Protection and Control of Modern Power Systems》 2017年第1期331-358,共28页
This paper proposes a pattern recognition based differential spectral energy protection scheme for ac microgrids using a Fourier kernel based fast sparse time-frequency representation(SST or simply the sparse S-Transf... This paper proposes a pattern recognition based differential spectral energy protection scheme for ac microgrids using a Fourier kernel based fast sparse time-frequency representation(SST or simply the sparse S-Transform).The average and differential current components are passed through a change detection filter,which senses the instant of fault inception and registers a change detection point(CDP).Subsequently,if CDP is registered for one or more phases,then half cycle data samples of the average and differential currents on either side of the CDP are passed through the proposed SST technique,which generates their respective spectral energies and a simple comparison between them detects the occurrence and type of the fault.The SST technique is also used to provide voltage and current phasors and the frequency during faults which is further utilized to estimate the fault location.The proposed technique as compared to conventional differential current protection scheme is quicker in fault detection and classification,which is least effected from bias setting,has a faster relay trip response(less than one cycle from fault incipient)and a better accuracy in fault location.The significance and accuracy of the proposed scheme have been verified extensively for faults in a standard microgrid system,subjected to a large number of operating conditions and the outputs vindicate it to be a potential candidate for real time applications. 展开更多
关键词 MICROGRID Differential spectral energy protection Time-frequency representation Fault classification Fault location
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An Efficient Spectral Method for Acoustic Scattering from Rough Surfaces 被引量:1
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作者 Dongbin Xiu Jie Shen 《Communications in Computational Physics》 SCIE 2007年第1期54-72,共19页
An efficient and accurate spectral method is presented for scattering problems with rough surfaces.A probabilistic framework is adopted by modeling the surface roughness as random process.An improved boundary perturba... An efficient and accurate spectral method is presented for scattering problems with rough surfaces.A probabilistic framework is adopted by modeling the surface roughness as random process.An improved boundary perturbation technique is employed to transform the original Helmholtz equation in a random domain into a stochastic Helmholtz equation in a fixed domain.The generalized polynomial chaos(gPC)is then used to discretize the random space;and a Fourier-Legendre method to discretize the physical space.These result in a highly efficient and accurate spectral algorithm for acoustic scattering from rough surfaces.Numerical examples are presented to illustrate the accuracy and efficiency of the present algorithm. 展开更多
关键词 Acoustic scattering spectral methods stochastic inputs differential equations uncertainty quantification.
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