{"id":114,"date":"2016-09-07T10:48:21","date_gmt":"2016-09-07T14:48:21","guid":{"rendered":"http:\/\/pages.charlotte.edu\/loc-nguyen\/?page_id=114"},"modified":"2026-03-04T12:27:08","modified_gmt":"2026-03-04T17:27:08","slug":"talks","status":"publish","type":"page","link":"https:\/\/pages.charlotte.edu\/loc-nguyen\/talks\/","title":{"rendered":"Talks"},"content":{"rendered":"
\u00a0<\/div>\n
\n

Organizing<\/strong><\/h4>\n
    \n
  1. Special Section on “Control, PDEs, and Inverse Problems”, 2024 Fall Southeastern Sectional Meeting, Southern Georgia University, Savannah, GA, October 5-6, 2024.<\/li>\n
  2. Special Section on “Recent Advances in Differential Equations and Applications”, SIAM SouthEastern Atlantic Section Annual Meeting, Virginia Tech, Blacksburg, VA, March 25-26, 2023.<\/li>\n
  3. Special Section on “Recent Developments on Analysis and Computation for Inverse Problems for PDEs”, Spring Southeastern Sectional Meeting – AMS,\u00a0 Georgia Institute of Technology, Atlanta, GA, March 18-19, 2023.<\/li>\n
  4. Special Section on “Recent Developments in Inverse Problems for PDEs and Applications”, Fall Western Sectional Meeting – AMS, University of Utah, Salt Lake City, UT, October 22-23, 2022.<\/li>\n
  5. Special Section on “Recent advances in inverse problems for PDEs” AMS Fall Western Virtual Sectional Meeting, 2021.<\/li>\n
  6. Mini-symposium on “Recent developments on Partial Differential Equations and Applications”, SIAM Southeastern Atlantic Section Conference, 2021.<\/li>\n
  7. Special Section on “Recent developments on Analysis and Computation for Inverse Problems for PDEs” AMS Spring Southeastern Virtual Sectional Meeting, 2021.<\/li>\n
  8. Special Section on “The Analysis of Inverse Problems and Their Applications”. AMS Fall Southeastern Sectional Meeting, Raleigh, NC, November, 2016.<\/li>\n<\/ol>\n<\/div>\n

    Seminar and Colloquium Talks<\/strong><\/h4>\n
      \n
    1. Carleman-Weighted Global Reconstruction for 3D Inverse Scattering with Partial Boundary Data<\/em>, Nonlinear PDE seminar, Texas A&M University, March 2026.<\/li>\n
    2. The Carleman Convexification Method for a 3D Phaseless Inverse Scattering Problem<\/em>, Applied Math seminar, Kansas State University, April, 2025.<\/li>\n
    3. A Convexification-based approach for solving the 3D inverse scattering problem, <\/em>Math seminar at NC State University, February, 2025.<\/li>\n
    4. The inverse scattering problem with experimental data<\/em>, Applied Math seminar at University of North Carolina Greensboro, April 3, 2023.\u00a0<\/li>\n
    5. The convexification method for the 3D inverse scattering problem, <\/em>Colloquium, University of Idaho, October 2022 (pdf<\/a>).<\/li>\n
    6. Carleman estimates, the convexification method for PDEs and applications in inverse problems,<\/em> May 2022, dien giai toan hoc, in Vietnamese.\u00a0 (link<\/a>)\u00a0<\/li>\n
    7. The Carleman-based convexification approach for the 3D inverse scattering problem with experimental data<\/em>, PDE & GA seminar at University of Wisconsin Madison, April 2022.<\/li>\n
    8. Carleman estimates and their applications<\/em>, Applied Math Seminar, Kansas State University, Manhattan, KS, 2021.<\/li>\n
    9. Numerical solution to the linearized travel time tomography problem with incomplete data<\/em>, PDE\/Applied Math Seminar, Indiana University, Bloomington, IN, 2020.<\/li>\n
    10. A PDE approach for X-ray tomography with incomplete data, <\/em>Colloquium, Tufts University, Medford, MA, February 2019.<\/li>\n
    11. A numerical method for the inverse tomographic problem with incomplete data: the PDE approach<\/em>, PDE\/Applied Mathematics Seminar, Drexel University, Philadelphia, PA, November 2018.<\/li>\n
    12. Phased and Phaseless Coefficient Inverse problems using only one direction of incident wave<\/em>, Differential Equation Seminar, North Carolina State University, Raleigh, NC, November 2017.<\/li>\n
    13. A three sphere inequality and its application to cloaking using complementary media in finite frequency regime<\/em>, Analysis Seminar, Clemson University, March 2016.<\/li>\n
    14. Mathematical Problems in Bio-medical Imaging and Invisibility Cloak<\/em>, Colloquium, Texas Tech University, Lubbock, Texas, 2015.<\/li>\n
    15. Diffuse optical tomography and cloaking using complementary media<\/em>, CCMA PDEs and Numerical Methods Seminar Series, Penn State University, State College, 2015.<\/li>\n
    16. A stable algorithm to reconstruct absorption maps and cloaking using complementary media<\/em>, Applied Math – PDE Seminar, University of Tennessee, Knoxville, 2015.<\/li>\n<\/ol>\n

      Conference talks<\/h4>\n
        \n
      1. The Carleman Convexification Method for a 3D Inverse Scattering Problem<\/em>, 2025 NSF Computational Mathematics Meeting, University of Utah, Salt Lake City, Utah, May 2025.<\/li>\n
      2. The Carleman-contraction mapping approach for the inverse scattering problem<\/em>, the 42nd SEARCDE, West Virginia University, Morgantown, WV, November 2024.<\/li>\n
      3. A Carleman based-numerical method for the inverse scattering problem with experimental data<\/em>, NSF CompMath PI Meeting, Seattle, WA, 2024.<\/li>\n
      4. The time dimensional reduction method to determine the initial conditions without the knowledge of damping coefficients<\/em>, Spring Southeastern Sectional Meeting, Florida State University, Tallahassee, FL, March 2024.\u00a0<\/li>\n
      5. Numerical differentiation by the polynomial-exponential basis<\/em>, Spring Southeastern Sectional Meeting, Florida State University, Tallahassee, FL, March 2024.<\/li>\n
      6. The time dimensional reduction method to determine the initial conditions without the knowledge of damping coefficients, the 41st Southeastern-Atlantic Regional Conference on Differential Equations, Florida A&M University, Tallahassee, FL, November 2023.<\/li>\n
      7. The time dimensional reduction method to determine the initial conditions without the knowledge of damping coefficients<\/em>, International Symposium on Applied Science, Ho Chi Minh University of Technology, Ho Chi Minh City, Vietnam, October 2023.<\/li>\n
      8. The dimensional reduction method for solving a nonlinear inverse heat conduction problem with limited boundary data<\/em>, Fall Eastern Sectional Meeting, Buffalo, New York, September 2023.\u00a0<\/li>\n
      9. The dimensional reduction method for solving a nonlinear inverse heat conduction problem with limited boundary data<\/em>, 10th Vietnam Mathematical Congress, Danang, Vietnam, August 2023.\u00a0<\/li>\n
      10. Convexification method based on Carleman estimates for Hamilton-Jacobi equations<\/em>, SIAM SouthEastern Atlantic Section Annual Meeting, Virginia Tech, Blacksburg, VA, March 25-26, 2023.<\/li>\n
      11. Carleman Estimates And The Contraction Principle For An Inverse Source Problem For Nonlinear Hyperbolic Equations<\/em>, Spring Southeastern Sectional Meeting – AMS,\u00a0Georgia Institute of Technology, Atlanta, GA, March 18-19, 2023.<\/li>\n
      12. The Carleman-based numerical method for the 3D inverse scattering problem<\/em>, 40th Southeastern-Atlantic Regional Conference on Differential Equations, Raleigh, NC, November 12-13, 2022. (link<\/a>)<\/li>\n
      13. Reconstructing a space-dependent source term of the Helmholtz equation via the quasi-reversibility method<\/em>, 5th Annual Meeting of the SIAM Texas-Louisiana Section, Houston, Texas, November 4-6, 2022 (link<\/a>).<\/li>\n
      14. The Carleman-based contraction principle to reconstruct the potential of nonlinear hyperbolic equations<\/em>, Fall Western Sectional Meeting – AMS, University of Utah, Salt Lake City, UT, October 22-23, 2022 (link<\/a>) (pdf<\/a>).<\/li>\n
      15. An inverse space-dependent source problem <\/span>for hyperbolic equations and the Lipschitz like <\/span><\/em>convergence of the quasi-reversibility method<\/em>, <\/span><\/span>International Conference on Differential Equations and Applications, Hanoi, Vietnam, August 2022, (link<\/a>) (pdf<\/a>).<\/span><\/li>\n
      16. The Carleman convexification method for Hamilton-Jacobi equations<\/em>, Summer meeting, Saigon University, Ho Chi Minh City, Vietnam, July 2022. (link<\/a>, pdf<\/a>)<\/li>\n
      17. A Carleman-based contractive method for <\/span>PDEs and applications in nonlinear inverse <\/span><\/em>problems<\/em>, Workshop on PDE and related topics, VIASM, Hanoi, Vietnam, July 2022. (link<\/a>, pdf<\/a>)<\/span><\/li>\n
      18. A convexification approach for the 3D inverse scattering problem via a Carleman estimate,<\/em> 6th International Virtual Workshop on Nonlinear and Modern Mathematical Physics, Florida A&M University, Tallahassee, June 2022. (link<\/a>)<\/li>\n
      19. A Carleman-Based Numerical Method for An Inverse Source Problem for Nonlinear Hyperbolic Equations,<\/em> Virtual SIAM Conferences on Imaging Science, March 21-25, 2022.<\/li>\n
      20. The Carleman estimates, the convexification method, and its applications in Hamilton-Jacobi equations and the inverse scattering problem,\u00a0<\/span><\/em>Workshop series in Applied Mathematics, Ho Chi Minh, Vietnam, March 16-17, 2022.<\/span><\/li>\n
      21. The gradient descent method for the convexification to solve boundary value problems of quasi-linear PDEs and a coefficient inverse problem<\/em>, AMS Fall Western Virtual Sectional Meeting, October 2021.<\/li>\n
      22. Carleman estimates and the contraction principle for an inverse source problem for nonlinear hyperbolic equations<\/em>, 6th Annual Meeting of SIAM Central States Section, October 2021.<\/li>\n
      23. Numerical viscosity solutions to Hamilton-Jacobi equations via a Carleman estimate and the convexification method,\u00a0<\/em>SIAM Southeastern Atlantic Section Conference, September 2021.<\/li>\n
      24. Numerical solutions to the linearized travel time tomography problem with incomplete data,\u00a0<\/em>AMS Spring Southeastern Virtual Sectional Meeting, 2021.<\/li>\n
      25. A convergent numerical method to recover the initial condition of nonlinear parabolic equations from lateral Cauchy data<\/em>, Conference on Analysis and Applied Mathematics, SaiGon University, Ho Chi Minh City, Vietnam, December, 2020.<\/li>\n
      26. Numerical solution to the linearized travel time tomography problem with incomplete data<\/em>, Applied Math Seminar, Kansas State University, Manhattan, KS, 2020.<\/li>\n
      27. A Numerical Method for an Inverse Source Problem for Parabolic Equations and its Application to a Coefficient Inverse Problem,<\/em><\/em> The 5th Annual Meeting of SIAM Central States Section, Ames, Iowa, October 2019.<\/li>\n
      28. A convergent numerical method for a multi-frequency inverse source problem in inhomogeneous media,\u00a0<\/em>Summer meeting, Ho Chi Minh City, Vietnam, 2019.<\/li>\n
      29. A numerical method inverse source problem for hyperbolic equations by using the quasi-reversibility method<\/em>,\u00a0The 9th International Conference “Inverse Problems: Modeling and Simulation, Malta, May 2018.<\/li>\n
      30. A numerical method to solve an inverse source problem for wave equations<\/em>,\u00a0International Conference on Mathematics and Statistic, Memphis, Tennessee, May 2018.<\/li>\n
      31. A phaseless coefficient inverse problem with applications in nano-imaging<\/em>, 42nd SIAM Southeastern Atlantic Section Conference, Chapel Hill, NC, March 2018.<\/li>\n
      32. Phaseless Scattering and Global Convergence\u00a0for Coefficient Inverse Problems,\u00a0<\/em>SIAM Conference on Analysis of Partial Differential Equations, Baltimore, Maryland, USA, December 2017.<\/li>\n
      33. A globally convergent numerical method for a 1-d inverse medium problem with experimental data,\u00a0<\/em>AMS Fall Southeastern Sectional Meeting, Raleigh, NC, November, 2016.<\/li>\n
      34. A three sphere inequality and its applications to cloaking in the finite frequency regime<\/em>, SIAM Conference on Mathematical Aspect of Materials Science, Philadelphia, May 2016.<\/li>\n
      35. Inverse Scattering Problems without the Phase Information<\/em>, SIAM Conference on Mathematical Aspect of Materials Science, Philadelphia, May 2016.<\/li>\n
      36. Rigorous numerical solutions for inverse scattering problem without the phase information<\/em>, AMS Fall Southeastern Sectional Meeting, Memphis, TN, October 2015.<\/li>\n
      37. Cloaking and Illusion optics using complementary media in finite frequency regime<\/em>, CIMPA Research School, Mathematical and Statistical Methods for Imaging, Institut Teknologi Bandung, Indonesia, 2014.<\/li>\n
      38. Exact reconstruction of electromagnetic parameters from multi-frequency hybrid data<\/em>, CIMPA Research School, Mathematical and Statistical Methods for Imaging, Institut Teknologi Bandung, Indonesia, 2014.<\/li>\n
      39. Illusion optics using complementary media in finite frequency regime<\/em>, Seoul ICM Satellite Conference, Imaging, Multi-scale and high contrast PDEs, 2014.<\/li>\n
      40. A three sphere inequality motivated from cloaking using complementary media in finite frequency regime<\/em>, VIASM – Some Mathematical Problems related to Electromagnetic Waves, Hanoi, Vietnam 2014.<\/li>\n
      41. Micro – Electrical Impedance Tomography<\/em>, the 10th AIMS, Madrid, Spain, 2014.<\/li>\n
      42. Cloaking Using Complementary Media in Finite Frequency Regime<\/em>, the 10th AIMS, Madrid, Spain, 2014.<\/li>\n
      43. Resonance behavior of electric fields in media made of negative index materials<\/em>, Vietnam National University at Hochiminh city, 2014.<\/li>\n
      44. Ultrasound-modulated Optical Tomography: A Nonlinear Model<\/em>, SIAM Conference on Analysis of Partial Differential Equations, Orlando, FL, 2013.<\/li>\n
      45. An exact reconstruction formula in quantitative thermo-acoustic imaging, seminaire d\u2019analyse<\/em>, \u00c9cole Polytechnique F\u00e9d\u00e9rale de Lausanne, 2013.<\/li>\n
      46. \n
        \u00a0Obstacle detection using spherical Radon transform and an acousto-opticprocess<\/em>, Applied Inverse Problem,\u00a0Conference, Daejeon, Korea, 2013.<\/div>\n<\/li>\n
      47. \n
        A reconstruction algorithm for ultrasound-modulated optical tomography<\/em>, Applied Inverse Problem Conference, Daejeon, Korea, 2013.<\/div>\n<\/li>\n
      48. \n
        Singular elliptic problems and sub-supersolution theorems<\/em>, Pusan National University, Korea, 2013.<\/div>\n<\/li>\n
      49. \n
        Exact reconstruction formula in hybrid imaging<\/em>, Meeting on Imaging, \u00c9cole Normale Superieure Paris,\u00a02013.<\/div>\n<\/li>\n
      50. \n
        Quantitative thermo-acoustic imaging: An exact reconstruction formula<\/em>, the 9th AIMS, Orlando, FL,\u00a02012.<\/div>\n<\/li>\n
      51. \n
        Bernstein-Nagumo conditions and solutions to nonlinear differential inequalities<\/em>, the 9th AIMS, Orlando,\u00a0FL, 2012.<\/div>\n<\/li>\n
      52. \n
        Bounds on the volume fraction of 2-phase, 2-dimensional elastic bodies and on (stress, strain) pairs in\u00a0composites<\/em>, Methodes mathematiques pour l\u2032imagerie, ENS at Paris, 2011.<\/div>\n<\/li>\n
      53. \n
        Applications of Sub-supersolution theorems to singular nonlinear elliptic problems<\/em>, AMS Western Section\u00a0Meeting, Las Vegas, NV, 2011.<\/div>\n<\/li>\n
      54. \n
        Boundary value problems for singular elliptic equations<\/em>, Joint Mathematics Meetings, New Orleans,\u00a0LA, 2011.<\/div>\n<\/li>\n
      55. \n
        Existence of solutions to singular elliptic equations<\/em>, Applied mathematics seminar, University of Utah,\u00a02010.<\/div>\n<\/li>\n
      56. On positive solutions of quasilinear elliptic equations<\/em>, Summer Meeting, Vietnam National University, at Hochiminh City, 2008.<\/li>\n<\/ol>\n

        \u00a0<\/h4>\n
        \u00a0<\/div>\n
        \u00a0<\/div>\n\n\n

        <\/p>\n","protected":false},"excerpt":{"rendered":"

        \u00a0 Organizing Special Section on “Control, PDEs, and Inverse Problems”, 2024 Fall Southeastern Sectional Meeting, Southern Georgia University, Savannah, GA, October 5-6, 2024. Special Section on “Recent Advances in Differential Equations and Applications”, SIAM SouthEastern Atlantic Section Annual Meeting, Virginia Tech, Blacksburg, VA, March 25-26, 2023. Special Section on “Recent Developments on Analysis and Computation […]<\/p>\n","protected":false},"author":1211,"featured_media":0,"parent":0,"menu_order":5,"comment_status":"closed","ping_status":"closed","template":"","meta":{"jetpack_post_was_ever_published":false,"footnotes":""},"class_list":["post-114","page","type-page","status-publish","hentry"],"jetpack_sharing_enabled":true,"jetpack_shortlink":"https:\/\/wp.me\/P6Q8IL-1Q","_links":{"self":[{"href":"https:\/\/pages.charlotte.edu\/loc-nguyen\/wp-json\/wp\/v2\/pages\/114","targetHints":{"allow":["GET"]}}],"collection":[{"href":"https:\/\/pages.charlotte.edu\/loc-nguyen\/wp-json\/wp\/v2\/pages"}],"about":[{"href":"https:\/\/pages.charlotte.edu\/loc-nguyen\/wp-json\/wp\/v2\/types\/page"}],"author":[{"embeddable":true,"href":"https:\/\/pages.charlotte.edu\/loc-nguyen\/wp-json\/wp\/v2\/users\/1211"}],"replies":[{"embeddable":true,"href":"https:\/\/pages.charlotte.edu\/loc-nguyen\/wp-json\/wp\/v2\/comments?post=114"}],"version-history":[{"count":120,"href":"https:\/\/pages.charlotte.edu\/loc-nguyen\/wp-json\/wp\/v2\/pages\/114\/revisions"}],"predecessor-version":[{"id":934,"href":"https:\/\/pages.charlotte.edu\/loc-nguyen\/wp-json\/wp\/v2\/pages\/114\/revisions\/934"}],"wp:attachment":[{"href":"https:\/\/pages.charlotte.edu\/loc-nguyen\/wp-json\/wp\/v2\/media?parent=114"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}