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You searched for +publisher:"Princeton University" +contributor:("Klainerman, Sergiu"). Showing records 1 – 5 of 5 total matches.

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Princeton University

1. Stogin, John. Nonlinear Wave Dynamics in Black Hole Spacetimes .

Degree: PhD, 2017, Princeton University

 This thesis details a method for proving global boundedness and decay results for nonlinear wave equations on black hole spacetimes. The method is applied to… (more)

Subjects/Keywords: black hole stability; general relativity; partial differential equations

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APA (6th Edition):

Stogin, J. (2017). Nonlinear Wave Dynamics in Black Hole Spacetimes . (Doctoral Dissertation). Princeton University. Retrieved from http://arks.princeton.edu/ark:/88435/dsp01p5547t983

Chicago Manual of Style (16th Edition):

Stogin, John. “Nonlinear Wave Dynamics in Black Hole Spacetimes .” 2017. Doctoral Dissertation, Princeton University. Accessed July 17, 2019. http://arks.princeton.edu/ark:/88435/dsp01p5547t983.

MLA Handbook (7th Edition):

Stogin, John. “Nonlinear Wave Dynamics in Black Hole Spacetimes .” 2017. Web. 17 Jul 2019.

Vancouver:

Stogin J. Nonlinear Wave Dynamics in Black Hole Spacetimes . [Internet] [Doctoral dissertation]. Princeton University; 2017. [cited 2019 Jul 17]. Available from: http://arks.princeton.edu/ark:/88435/dsp01p5547t983.

Council of Science Editors:

Stogin J. Nonlinear Wave Dynamics in Black Hole Spacetimes . [Doctoral Dissertation]. Princeton University; 2017. Available from: http://arks.princeton.edu/ark:/88435/dsp01p5547t983


Princeton University

2. Granowski, Ross. Asymptotically Stable Ill-Posedness of Geometric Quasilinear Wave Equations .

Degree: PhD, 2018, Princeton University

 It has been known since the work of Smith and Tataru in that quasilinear wave equations (g-1)\a\b(Φ)\partial2\a\bΦ=\mathcal{N}(Φ,\partialΦ) are locally well-posed in H2+ε ×  H1+ε(ℝ3). The sharpness… (more)

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APA (6th Edition):

Granowski, R. (2018). Asymptotically Stable Ill-Posedness of Geometric Quasilinear Wave Equations . (Doctoral Dissertation). Princeton University. Retrieved from http://arks.princeton.edu/ark:/88435/dsp01k0698b20f

Chicago Manual of Style (16th Edition):

Granowski, Ross. “Asymptotically Stable Ill-Posedness of Geometric Quasilinear Wave Equations .” 2018. Doctoral Dissertation, Princeton University. Accessed July 17, 2019. http://arks.princeton.edu/ark:/88435/dsp01k0698b20f.

MLA Handbook (7th Edition):

Granowski, Ross. “Asymptotically Stable Ill-Posedness of Geometric Quasilinear Wave Equations .” 2018. Web. 17 Jul 2019.

Vancouver:

Granowski R. Asymptotically Stable Ill-Posedness of Geometric Quasilinear Wave Equations . [Internet] [Doctoral dissertation]. Princeton University; 2018. [cited 2019 Jul 17]. Available from: http://arks.princeton.edu/ark:/88435/dsp01k0698b20f.

Council of Science Editors:

Granowski R. Asymptotically Stable Ill-Posedness of Geometric Quasilinear Wave Equations . [Doctoral Dissertation]. Princeton University; 2018. Available from: http://arks.princeton.edu/ark:/88435/dsp01k0698b20f

3. An, Xinliang. Formation of Trapped Surfaces in General Relativity .

Degree: PhD, 2014, Princeton University

 In this thesis we present two results regarding the formation of trapped surfaces in general relativity. The first is a simplified approach to Christodoulou's breakthrough… (more)

Subjects/Keywords: Einstein's Equation; Gravitational Collapse; Short Pulse Method; Trapped Surface

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APA (6th Edition):

An, X. (2014). Formation of Trapped Surfaces in General Relativity . (Doctoral Dissertation). Princeton University. Retrieved from http://arks.princeton.edu/ark:/88435/dsp01m900nt56d

Chicago Manual of Style (16th Edition):

An, Xinliang. “Formation of Trapped Surfaces in General Relativity .” 2014. Doctoral Dissertation, Princeton University. Accessed July 17, 2019. http://arks.princeton.edu/ark:/88435/dsp01m900nt56d.

MLA Handbook (7th Edition):

An, Xinliang. “Formation of Trapped Surfaces in General Relativity .” 2014. Web. 17 Jul 2019.

Vancouver:

An X. Formation of Trapped Surfaces in General Relativity . [Internet] [Doctoral dissertation]. Princeton University; 2014. [cited 2019 Jul 17]. Available from: http://arks.princeton.edu/ark:/88435/dsp01m900nt56d.

Council of Science Editors:

An X. Formation of Trapped Surfaces in General Relativity . [Doctoral Dissertation]. Princeton University; 2014. Available from: http://arks.princeton.edu/ark:/88435/dsp01m900nt56d

4. Oh, Sung-Jin. Finite energy global well-posedness of the (3+1)-dimensional Yang-Mills equations using a novel Yang-Mill heat flow gauge .

Degree: PhD, 2013, Princeton University

 In this thesis, we propose a novel choice of gauge for the Yang-Mills equations on the Minkowski space ℝ1+d. A crucial ingredient is the associated… (more)

Subjects/Keywords: caloric gauge; Yang-Mills equations; Yang-Mills heat flow

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APA (6th Edition):

Oh, S. (2013). Finite energy global well-posedness of the (3+1)-dimensional Yang-Mills equations using a novel Yang-Mill heat flow gauge . (Doctoral Dissertation). Princeton University. Retrieved from http://arks.princeton.edu/ark:/88435/dsp01kp78gg44w

Chicago Manual of Style (16th Edition):

Oh, Sung-Jin. “Finite energy global well-posedness of the (3+1)-dimensional Yang-Mills equations using a novel Yang-Mill heat flow gauge .” 2013. Doctoral Dissertation, Princeton University. Accessed July 17, 2019. http://arks.princeton.edu/ark:/88435/dsp01kp78gg44w.

MLA Handbook (7th Edition):

Oh, Sung-Jin. “Finite energy global well-posedness of the (3+1)-dimensional Yang-Mills equations using a novel Yang-Mill heat flow gauge .” 2013. Web. 17 Jul 2019.

Vancouver:

Oh S. Finite energy global well-posedness of the (3+1)-dimensional Yang-Mills equations using a novel Yang-Mill heat flow gauge . [Internet] [Doctoral dissertation]. Princeton University; 2013. [cited 2019 Jul 17]. Available from: http://arks.princeton.edu/ark:/88435/dsp01kp78gg44w.

Council of Science Editors:

Oh S. Finite energy global well-posedness of the (3+1)-dimensional Yang-Mills equations using a novel Yang-Mill heat flow gauge . [Doctoral Dissertation]. Princeton University; 2013. Available from: http://arks.princeton.edu/ark:/88435/dsp01kp78gg44w

5. Isett, Philip James. Hölder Continuous Euler Flows with Compact Support in Time .

Degree: PhD, 2013, Princeton University

 Building on the recent work of C. De Lellis and L. Szekelyhidi, we construct global weak solutions to the three-dimensional incompressible Euler equations which are… (more)

Subjects/Keywords: convex integration; euler equations; fluid mechanics; onsager's conjecture; partial differential equations; turbulence

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APA · Chicago · MLA · Vancouver · CSE | Export to Zotero / EndNote / Reference Manager

APA (6th Edition):

Isett, P. J. (2013). Hölder Continuous Euler Flows with Compact Support in Time . (Doctoral Dissertation). Princeton University. Retrieved from http://arks.princeton.edu/ark:/88435/dsp01jq085k04v

Chicago Manual of Style (16th Edition):

Isett, Philip James. “Hölder Continuous Euler Flows with Compact Support in Time .” 2013. Doctoral Dissertation, Princeton University. Accessed July 17, 2019. http://arks.princeton.edu/ark:/88435/dsp01jq085k04v.

MLA Handbook (7th Edition):

Isett, Philip James. “Hölder Continuous Euler Flows with Compact Support in Time .” 2013. Web. 17 Jul 2019.

Vancouver:

Isett PJ. Hölder Continuous Euler Flows with Compact Support in Time . [Internet] [Doctoral dissertation]. Princeton University; 2013. [cited 2019 Jul 17]. Available from: http://arks.princeton.edu/ark:/88435/dsp01jq085k04v.

Council of Science Editors:

Isett PJ. Hölder Continuous Euler Flows with Compact Support in Time . [Doctoral Dissertation]. Princeton University; 2013. Available from: http://arks.princeton.edu/ark:/88435/dsp01jq085k04v

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