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Wellposedness for the spacetime monopole equation and Ward wave mapCzubak, Magdalena, 1977 21 September 2012 (has links)
We study local wellposedness of the Cauchy problem for two geometric wave equations that can be derived from AntiSelfDual Yang Mills equations on R2+2. These are the spacetime Monopole Equation and the Ward Wave Map. The equations can be formulated in different ways. For the formulations we use, we establish local wellposedness results, which are sharp using the iteration methods. / text

22 
Modeling of wave phenomena in heterogeneous elastic solidsRomkes, Albert 25 July 2011 (has links)
Not available / text

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Modelling of an ultrasonic transducer's transient acoustic field /Lesniewski, Peter J. Unknown Date (has links)
This work extends modelling of high prequency electricacoustic transducers beyong current limiting approxilations, which is of interest to such applications as ultrasonic imaging, testing, tomography etc. / Thesis (PhD)University of South Australia, 2001.

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Modelling of an ultrasonic transducer's transient acoustic fieldLesniewski, Peter J January 2001 (has links)
This work extends modelling of high frequency electricacoustic transducers beyond current limiting approximations, which is of interest to such applications as ultrasonic imaging, testing, tomography etc. The developed methodology includes transient modelling of the acoustic potential field with dynamic Green?s functions and linear formulation of wave propagation in the moving reference frame. A finite difference model is determined to achieve fast numerical implementation. Developed is also experimental methodology for impulse response measurements, offering modifications of the inverse Wiener filter and introducing novel transducer equalisation increasing signal bandwidth. / thesis (PhD)University of South Australia, 2001.

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Wellposedness for the spacetime monopole equation and Ward wave mapCzubak, Magdalena, January 1900 (has links)
Thesis (Ph. D.)University of Texas at Austin, 2008. / Vita. Includes bibliographical references.

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Analytical solution to the wave equation with discrete pressure sources a model for the Rijke tube /Perez, Eduardo G. January 2008 (has links)
Thesis (Ph. D.)West Virginia University, 2008. / Title from document title page. Document formatted into pages; contains x, 97 p. : ill. (some col.). Includes abstract. Includes bibliographical references (p. 8488).

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Applications of global seismic tomography and analysis of variational methods for the solution of the linearly attenuating frequency domain wave equation /Johnson, Stuart G., January 1997 (has links)
Thesis (Ph. D.)University of California, San Diego, 1997. / Vita. Includes bibliographical references.

28 
The Wave Equation in One DimensionCarlson, Kenneth Emil 01 1900 (has links)
It is intended that this paper present an acceptable proof of the existence of a solution for the wave equation.

29 
An Inverse Source Problem for a Onedimensional Wave Equation: An ObserverBased ApproachAsiri, Sharefa M. 25 May 2013 (has links)
Observers are well known in the theory of dynamical systems. They are used to estimate the states of a system from some measurements. However, recently observers have also been developed to estimate some unknowns for systems governed by Partial differential equations.
Our aim is to design an observer to solve inverse source problem for a one dimensional wave equation. Firstly, the problem is discretized in both space and time and then an adaptive observer based on partial field measurements (i.e measurements taken form the solution of the wave equation) is applied to estimate both the states and the source. We see the effectiveness of this observer in both noisefree and noisy cases. In each case, numerical simulations are provided to illustrate the effectiveness of this approach. Finally, we compare the performance of the observer approach with Tikhonov regularization approach.

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The development and application of generalized higher order filtering techniques to the continuum wave equations /Dingman, James Steven, January 1986 (has links)
No description available.

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