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You searched for +publisher:"University of Southern California" +contributor:("Ziane, Mohammed"). Showing records 1 – 9 of 9 total matches.

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University of Southern California

1. Reis, Ednei F. Asymptotic expansion for solutions of the Navier-Stokes equations with potential forces.

Degree: PhD, Mathematics, 2011, University of Southern California

 We derive an asymptotic expansion for smooth solutions of the Navier-Stokes equations in weighted spaces. This result removes previous restrictions on the number of terms… (more)

Subjects/Keywords: Navier-Stokes equation; asymptotic expansion

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APA (6th Edition):

Reis, E. F. (2011). Asymptotic expansion for solutions of the Navier-Stokes equations with potential forces. (Doctoral Dissertation). University of Southern California. Retrieved from http://digitallibrary.usc.edu/cdm/compoundobject/collection/p15799coll127/id/615244/rec/976

Chicago Manual of Style (16th Edition):

Reis, Ednei F. “Asymptotic expansion for solutions of the Navier-Stokes equations with potential forces.” 2011. Doctoral Dissertation, University of Southern California. Accessed April 12, 2021. http://digitallibrary.usc.edu/cdm/compoundobject/collection/p15799coll127/id/615244/rec/976.

MLA Handbook (7th Edition):

Reis, Ednei F. “Asymptotic expansion for solutions of the Navier-Stokes equations with potential forces.” 2011. Web. 12 Apr 2021.

Vancouver:

Reis EF. Asymptotic expansion for solutions of the Navier-Stokes equations with potential forces. [Internet] [Doctoral dissertation]. University of Southern California; 2011. [cited 2021 Apr 12]. Available from: http://digitallibrary.usc.edu/cdm/compoundobject/collection/p15799coll127/id/615244/rec/976.

Council of Science Editors:

Reis EF. Asymptotic expansion for solutions of the Navier-Stokes equations with potential forces. [Doctoral Dissertation]. University of Southern California; 2011. Available from: http://digitallibrary.usc.edu/cdm/compoundobject/collection/p15799coll127/id/615244/rec/976


University of Southern California

2. Choi, Na Ri. A comparative study of non-blind and blind deconvolution of ultrasound images.

Degree: MA, Applied Mathematics, 2014, University of Southern California

 The issue of restoration of ultrasound images through blind deconvolution has been one of the chief problems in medical ultrasound imaging. This paper focuses on… (more)

Subjects/Keywords: ultrasound; blind image deconvolution; digital image processing; image restoration; Wiener filter; Lucy Richardson filter; maximum likelihood

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APA (6th Edition):

Choi, N. R. (2014). A comparative study of non-blind and blind deconvolution of ultrasound images. (Masters Thesis). University of Southern California. Retrieved from http://digitallibrary.usc.edu/cdm/compoundobject/collection/p15799coll3/id/404236/rec/120

Chicago Manual of Style (16th Edition):

Choi, Na Ri. “A comparative study of non-blind and blind deconvolution of ultrasound images.” 2014. Masters Thesis, University of Southern California. Accessed April 12, 2021. http://digitallibrary.usc.edu/cdm/compoundobject/collection/p15799coll3/id/404236/rec/120.

MLA Handbook (7th Edition):

Choi, Na Ri. “A comparative study of non-blind and blind deconvolution of ultrasound images.” 2014. Web. 12 Apr 2021.

Vancouver:

Choi NR. A comparative study of non-blind and blind deconvolution of ultrasound images. [Internet] [Masters thesis]. University of Southern California; 2014. [cited 2021 Apr 12]. Available from: http://digitallibrary.usc.edu/cdm/compoundobject/collection/p15799coll3/id/404236/rec/120.

Council of Science Editors:

Choi NR. A comparative study of non-blind and blind deconvolution of ultrasound images. [Masters Thesis]. University of Southern California; 2014. Available from: http://digitallibrary.usc.edu/cdm/compoundobject/collection/p15799coll3/id/404236/rec/120


University of Southern California

3. Pei, Yuan. Certain regularity problems in fluid dynamics.

Degree: PhD, Applied Mathematics, 2014, University of Southern California

 In the first chapter of this dissertation, we address the partial regularity for a suitable weak solutions of the Navier-Stokes system in a bounded space‐time… (more)

Subjects/Keywords: Navier-Stokes equations; weak solutions; fractal dimension; regularity; primitive equations

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APA (6th Edition):

Pei, Y. (2014). Certain regularity problems in fluid dynamics. (Doctoral Dissertation). University of Southern California. Retrieved from http://digitallibrary.usc.edu/cdm/compoundobject/collection/p15799coll3/id/432069/rec/1275

Chicago Manual of Style (16th Edition):

Pei, Yuan. “Certain regularity problems in fluid dynamics.” 2014. Doctoral Dissertation, University of Southern California. Accessed April 12, 2021. http://digitallibrary.usc.edu/cdm/compoundobject/collection/p15799coll3/id/432069/rec/1275.

MLA Handbook (7th Edition):

Pei, Yuan. “Certain regularity problems in fluid dynamics.” 2014. Web. 12 Apr 2021.

Vancouver:

Pei Y. Certain regularity problems in fluid dynamics. [Internet] [Doctoral dissertation]. University of Southern California; 2014. [cited 2021 Apr 12]. Available from: http://digitallibrary.usc.edu/cdm/compoundobject/collection/p15799coll3/id/432069/rec/1275.

Council of Science Editors:

Pei Y. Certain regularity problems in fluid dynamics. [Doctoral Dissertation]. University of Southern California; 2014. Available from: http://digitallibrary.usc.edu/cdm/compoundobject/collection/p15799coll3/id/432069/rec/1275


University of Southern California

4. Ignatova, Mihaela I. Quantitative unique continuation and complexity of solutions to partial differential equations.

Degree: PhD, Mathematics, 2011, University of Southern California

 In the first part of the thesis, we address the strong unique continuation properties for 1D higher order parabolic partial differential equations with coefficients in… (more)

Subjects/Keywords: Carleman estimates; Navier-Stokes equation; strong unique continuation; complexity of solutions; Gevrey class

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APA (6th Edition):

Ignatova, M. I. (2011). Quantitative unique continuation and complexity of solutions to partial differential equations. (Doctoral Dissertation). University of Southern California. Retrieved from http://digitallibrary.usc.edu/cdm/compoundobject/collection/p15799coll127/id/617952/rec/5358

Chicago Manual of Style (16th Edition):

Ignatova, Mihaela I. “Quantitative unique continuation and complexity of solutions to partial differential equations.” 2011. Doctoral Dissertation, University of Southern California. Accessed April 12, 2021. http://digitallibrary.usc.edu/cdm/compoundobject/collection/p15799coll127/id/617952/rec/5358.

MLA Handbook (7th Edition):

Ignatova, Mihaela I. “Quantitative unique continuation and complexity of solutions to partial differential equations.” 2011. Web. 12 Apr 2021.

Vancouver:

Ignatova MI. Quantitative unique continuation and complexity of solutions to partial differential equations. [Internet] [Doctoral dissertation]. University of Southern California; 2011. [cited 2021 Apr 12]. Available from: http://digitallibrary.usc.edu/cdm/compoundobject/collection/p15799coll127/id/617952/rec/5358.

Council of Science Editors:

Ignatova MI. Quantitative unique continuation and complexity of solutions to partial differential equations. [Doctoral Dissertation]. University of Southern California; 2011. Available from: http://digitallibrary.usc.edu/cdm/compoundobject/collection/p15799coll127/id/617952/rec/5358


University of Southern California

5. Glatt-Holtz, Nathan Edward. Well posedness and asymptotic analysis for the stochastic equations of geophysical fluid dynamics.

Degree: PhD, Applied Mathematics, 2008, University of Southern California

 This work collects three interrelated projects that develop rigorous mathematical tools for the study of the stochastically forced equations of geophysical fluid dynamics and turbulence.… (more)

Subjects/Keywords: stochastic partial differential equations; Navier-Stokes equations; primitive equations; geophysical fluid dynamics; asymptotic analysis

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APA (6th Edition):

Glatt-Holtz, N. E. (2008). Well posedness and asymptotic analysis for the stochastic equations of geophysical fluid dynamics. (Doctoral Dissertation). University of Southern California. Retrieved from http://digitallibrary.usc.edu/cdm/compoundobject/collection/p15799coll127/id/82250/rec/7888

Chicago Manual of Style (16th Edition):

Glatt-Holtz, Nathan Edward. “Well posedness and asymptotic analysis for the stochastic equations of geophysical fluid dynamics.” 2008. Doctoral Dissertation, University of Southern California. Accessed April 12, 2021. http://digitallibrary.usc.edu/cdm/compoundobject/collection/p15799coll127/id/82250/rec/7888.

MLA Handbook (7th Edition):

Glatt-Holtz, Nathan Edward. “Well posedness and asymptotic analysis for the stochastic equations of geophysical fluid dynamics.” 2008. Web. 12 Apr 2021.

Vancouver:

Glatt-Holtz NE. Well posedness and asymptotic analysis for the stochastic equations of geophysical fluid dynamics. [Internet] [Doctoral dissertation]. University of Southern California; 2008. [cited 2021 Apr 12]. Available from: http://digitallibrary.usc.edu/cdm/compoundobject/collection/p15799coll127/id/82250/rec/7888.

Council of Science Editors:

Glatt-Holtz NE. Well posedness and asymptotic analysis for the stochastic equations of geophysical fluid dynamics. [Doctoral Dissertation]. University of Southern California; 2008. Available from: http://digitallibrary.usc.edu/cdm/compoundobject/collection/p15799coll127/id/82250/rec/7888


University of Southern California

6. Mayberry, John. The effects of noise on bifurcations in circle maps with applications to integrate-and-fire models in neural biology.

Degree: PhD, Applied Mathematics, 2008, University of Southern California

 A stochastic bifurcation is generally defined as either a change in the number of stable invariant measures (dynamical or D-bifurcations) or a change in the… (more)

Subjects/Keywords: stochastic bifurcations; integrate-and-fire models; Markov chains; transition operators; first passage times; Gaussian perturbations; Ornstein-Uhlenbeck process

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APA (6th Edition):

Mayberry, J. (2008). The effects of noise on bifurcations in circle maps with applications to integrate-and-fire models in neural biology. (Doctoral Dissertation). University of Southern California. Retrieved from http://digitallibrary.usc.edu/cdm/compoundobject/collection/p15799coll127/id/50285/rec/6665

Chicago Manual of Style (16th Edition):

Mayberry, John. “The effects of noise on bifurcations in circle maps with applications to integrate-and-fire models in neural biology.” 2008. Doctoral Dissertation, University of Southern California. Accessed April 12, 2021. http://digitallibrary.usc.edu/cdm/compoundobject/collection/p15799coll127/id/50285/rec/6665.

MLA Handbook (7th Edition):

Mayberry, John. “The effects of noise on bifurcations in circle maps with applications to integrate-and-fire models in neural biology.” 2008. Web. 12 Apr 2021.

Vancouver:

Mayberry J. The effects of noise on bifurcations in circle maps with applications to integrate-and-fire models in neural biology. [Internet] [Doctoral dissertation]. University of Southern California; 2008. [cited 2021 Apr 12]. Available from: http://digitallibrary.usc.edu/cdm/compoundobject/collection/p15799coll127/id/50285/rec/6665.

Council of Science Editors:

Mayberry J. The effects of noise on bifurcations in circle maps with applications to integrate-and-fire models in neural biology. [Doctoral Dissertation]. University of Southern California; 2008. Available from: http://digitallibrary.usc.edu/cdm/compoundobject/collection/p15799coll127/id/50285/rec/6665


University of Southern California

7. Shokraneh, Houman. N-vortex problem on a rotating sphere.

Degree: PhD, Mechanical Engineering, 2007, University of Southern California

 The evolution, interaction, and scattering of 2N-point vortices grouped into equal and opposite pairs (N-dipoles) on a rotating unit sphere is studied. A new coordinate… (more)

Subjects/Keywords: N-vortex problem; dipole scattering; charged billiard equations

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APA (6th Edition):

Shokraneh, H. (2007). N-vortex problem on a rotating sphere. (Doctoral Dissertation). University of Southern California. Retrieved from http://digitallibrary.usc.edu/cdm/compoundobject/collection/p15799coll127/id/598303/rec/4315

Chicago Manual of Style (16th Edition):

Shokraneh, Houman. “N-vortex problem on a rotating sphere.” 2007. Doctoral Dissertation, University of Southern California. Accessed April 12, 2021. http://digitallibrary.usc.edu/cdm/compoundobject/collection/p15799coll127/id/598303/rec/4315.

MLA Handbook (7th Edition):

Shokraneh, Houman. “N-vortex problem on a rotating sphere.” 2007. Web. 12 Apr 2021.

Vancouver:

Shokraneh H. N-vortex problem on a rotating sphere. [Internet] [Doctoral dissertation]. University of Southern California; 2007. [cited 2021 Apr 12]. Available from: http://digitallibrary.usc.edu/cdm/compoundobject/collection/p15799coll127/id/598303/rec/4315.

Council of Science Editors:

Shokraneh H. N-vortex problem on a rotating sphere. [Doctoral Dissertation]. University of Southern California; 2007. Available from: http://digitallibrary.usc.edu/cdm/compoundobject/collection/p15799coll127/id/598303/rec/4315


University of Southern California

8. Sakai, Takahiro. Generation and degeneration of long internal waves in lakes.

Degree: PhD, Aerospace Engineering, 2008, University of Southern California

 The nonlinear evolution, generation and degeneration of wind-driven, basin-scale internal waves in lakes are investigated employing weakly-nonlinear, weakly-dispersive evolution models. The models studied are based… (more)

Subjects/Keywords: internal waves; lake hydrodynamics; weakly nonlinear model; non-hydrostatic model; nonlinear waves; Kelvin wave; Poincare wave; earth rotation; multi-modal model; two-layer model; numerical simulation

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APA (6th Edition):

Sakai, T. (2008). Generation and degeneration of long internal waves in lakes. (Doctoral Dissertation). University of Southern California. Retrieved from http://digitallibrary.usc.edu/cdm/compoundobject/collection/p15799coll127/id/132533/rec/2988

Chicago Manual of Style (16th Edition):

Sakai, Takahiro. “Generation and degeneration of long internal waves in lakes.” 2008. Doctoral Dissertation, University of Southern California. Accessed April 12, 2021. http://digitallibrary.usc.edu/cdm/compoundobject/collection/p15799coll127/id/132533/rec/2988.

MLA Handbook (7th Edition):

Sakai, Takahiro. “Generation and degeneration of long internal waves in lakes.” 2008. Web. 12 Apr 2021.

Vancouver:

Sakai T. Generation and degeneration of long internal waves in lakes. [Internet] [Doctoral dissertation]. University of Southern California; 2008. [cited 2021 Apr 12]. Available from: http://digitallibrary.usc.edu/cdm/compoundobject/collection/p15799coll127/id/132533/rec/2988.

Council of Science Editors:

Sakai T. Generation and degeneration of long internal waves in lakes. [Doctoral Dissertation]. University of Southern California; 2008. Available from: http://digitallibrary.usc.edu/cdm/compoundobject/collection/p15799coll127/id/132533/rec/2988


University of Southern California

9. Vicol, Vlad Cristian. Analyticity and Gevrey-class regularity for the Euler equations.

Degree: PhD, Mathematics, 2010, University of Southern California

 The Euler equations are the classical model for the motion of an incompressible inviscid homogeneous fluid. This thesis addresses geometric qualitative properties of smooth solutions… (more)

Subjects/Keywords: analyticity radius; Euler equations; Gevrey-class

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APA (6th Edition):

Vicol, V. C. (2010). Analyticity and Gevrey-class regularity for the Euler equations. (Doctoral Dissertation). University of Southern California. Retrieved from http://digitallibrary.usc.edu/cdm/compoundobject/collection/p15799coll127/id/351483/rec/821

Chicago Manual of Style (16th Edition):

Vicol, Vlad Cristian. “Analyticity and Gevrey-class regularity for the Euler equations.” 2010. Doctoral Dissertation, University of Southern California. Accessed April 12, 2021. http://digitallibrary.usc.edu/cdm/compoundobject/collection/p15799coll127/id/351483/rec/821.

MLA Handbook (7th Edition):

Vicol, Vlad Cristian. “Analyticity and Gevrey-class regularity for the Euler equations.” 2010. Web. 12 Apr 2021.

Vancouver:

Vicol VC. Analyticity and Gevrey-class regularity for the Euler equations. [Internet] [Doctoral dissertation]. University of Southern California; 2010. [cited 2021 Apr 12]. Available from: http://digitallibrary.usc.edu/cdm/compoundobject/collection/p15799coll127/id/351483/rec/821.

Council of Science Editors:

Vicol VC. Analyticity and Gevrey-class regularity for the Euler equations. [Doctoral Dissertation]. University of Southern California; 2010. Available from: http://digitallibrary.usc.edu/cdm/compoundobject/collection/p15799coll127/id/351483/rec/821

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