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DTSTART;TZID=Europe/Berlin:20260615T141500
DTEND;TZID=Europe/Berlin:20260615T154500
DTSTAMP:20260611T043011
CREATED:20260610T211948Z
LAST-MODIFIED:20260610T211948Z
UID:10000144-1781532900-1781538300@www.trr352.de
SUMMARY:A Short Course on Exponential Integrators: Construction\, Analysis\, and Implementation for Time Dependent Partial Differential Equations
DESCRIPTION:COURSE OVERVIEW\nExponential integrators are powerful numerical methods for solving time-dependent partial differential equations. This short course introduces the construction\, analysis\, and efficient implementation of exponential integrators\, providing both theoretical foundations and practical insights. \nWe study linearization of semilinear and nonlinear evolution equations and develop modern exponential integration schemes. The course covers convergence theory and implementation issues\, in particular the efficient computation of matrix-function–vector products using Krylov subspace methods. \nThe course is based on the classical review by Hochbruck & Ostermann (2010) and will also address more recent developments. \n\nTOPICS\n\nLinearization of semilinear and nonlinear evolution equations\nExponential Runge–Kutta methods\nExponential Rosenbrock-type methods\nConvergence analysis and error estimates\nThe exponential Euler method – analysis and proof\nEfficient implementation of matrix-function–vector products\nKrylov subspace methods\nRecent developments beyond the review by Hochbruck & Ostermann (2010)\n\n\nSCHEDULE\nMonday\, June 1514:15 – 15:45 \nMonday\, June 1516:15 – 17:45 \nMonday\, June 2216:15 – 17:45 \n\nVENUE\nHörsaal 3 (HS 3)MI BuildingBoltzmannstr. 3TUM-Campus Garching \n\nINTENDED AUDIENCE\nGraduate students\, doctoral researchers\, and scientists interested in: \n\nNumerical analysis\nScientific computing\nDifferential equations\nComputational mathematics\n\n\nREFERENCE\nM. Hochbruck and A. Ostermann.Exponential Integrators.Acta Numerica\, 19:209–286\, 2010. \nhttps://doi.org/10.1017/S0962492910000048 \n\n\n\n\n\n\n\n\nPoster\nA Short Course on Exponential Integrators
URL:https://www.trr352.de/event/a-short-course-on-exponential-integrators-construction-analysis-and-implementation-for-time-dependent-partial-differential-equations/2026-06-15/1/
LOCATION:5606.EG.011 (MI Hörsaal 3)\, Boltzmannstr. 3\, Garching b. München\, 85748\, Germany
CATEGORIES:Talks
END:VEVENT
BEGIN:VEVENT
DTSTART;TZID=Europe/Berlin:20260615T161500
DTEND;TZID=Europe/Berlin:20260615T174500
DTSTAMP:20260611T043011
CREATED:20260610T211948Z
LAST-MODIFIED:20260610T211948Z
UID:10000145-1781540100-1781545500@www.trr352.de
SUMMARY:A Short Course on Exponential Integrators: Construction\, Analysis\, and Implementation for Time Dependent Partial Differential Equations
DESCRIPTION:COURSE OVERVIEW\nExponential integrators are powerful numerical methods for solving time-dependent partial differential equations. This short course introduces the construction\, analysis\, and efficient implementation of exponential integrators\, providing both theoretical foundations and practical insights. \nWe study linearization of semilinear and nonlinear evolution equations and develop modern exponential integration schemes. The course covers convergence theory and implementation issues\, in particular the efficient computation of matrix-function–vector products using Krylov subspace methods. \nThe course is based on the classical review by Hochbruck & Ostermann (2010) and will also address more recent developments. \n\nTOPICS\n\nLinearization of semilinear and nonlinear evolution equations\nExponential Runge–Kutta methods\nExponential Rosenbrock-type methods\nConvergence analysis and error estimates\nThe exponential Euler method – analysis and proof\nEfficient implementation of matrix-function–vector products\nKrylov subspace methods\nRecent developments beyond the review by Hochbruck & Ostermann (2010)\n\n\nSCHEDULE\nMonday\, June 1514:15 – 15:45 \nMonday\, June 1516:15 – 17:45 \nMonday\, June 2216:15 – 17:45 \n\nVENUE\nHörsaal 3 (HS 3)MI BuildingBoltzmannstr. 3TUM-Campus Garching \n\nINTENDED AUDIENCE\nGraduate students\, doctoral researchers\, and scientists interested in: \n\nNumerical analysis\nScientific computing\nDifferential equations\nComputational mathematics\n\n\nREFERENCE\nM. Hochbruck and A. Ostermann.Exponential Integrators.Acta Numerica\, 19:209–286\, 2010. \nhttps://doi.org/10.1017/S0962492910000048 \n\n\n\n\n\n\n\n\nPoster\nA Short Course on Exponential Integrators
URL:https://www.trr352.de/event/a-short-course-on-exponential-integrators-construction-analysis-and-implementation-for-time-dependent-partial-differential-equations/2026-06-15/2/
LOCATION:5606.EG.011 (MI Hörsaal 3)\, Boltzmannstr. 3\, Garching b. München\, 85748\, Germany
CATEGORIES:Talks
END:VEVENT
BEGIN:VEVENT
DTSTART;TZID=Europe/Berlin:20260622T161500
DTEND;TZID=Europe/Berlin:20260622T174500
DTSTAMP:20260611T043011
CREATED:20260610T211948Z
LAST-MODIFIED:20260610T211948Z
UID:10000146-1782144900-1782150300@www.trr352.de
SUMMARY:A Short Course on Exponential Integrators: Construction\, Analysis\, and Implementation for Time Dependent Partial Differential Equations
DESCRIPTION:COURSE OVERVIEW\nExponential integrators are powerful numerical methods for solving time-dependent partial differential equations. This short course introduces the construction\, analysis\, and efficient implementation of exponential integrators\, providing both theoretical foundations and practical insights. \nWe study linearization of semilinear and nonlinear evolution equations and develop modern exponential integration schemes. The course covers convergence theory and implementation issues\, in particular the efficient computation of matrix-function–vector products using Krylov subspace methods. \nThe course is based on the classical review by Hochbruck & Ostermann (2010) and will also address more recent developments. \n\nTOPICS\n\nLinearization of semilinear and nonlinear evolution equations\nExponential Runge–Kutta methods\nExponential Rosenbrock-type methods\nConvergence analysis and error estimates\nThe exponential Euler method – analysis and proof\nEfficient implementation of matrix-function–vector products\nKrylov subspace methods\nRecent developments beyond the review by Hochbruck & Ostermann (2010)\n\n\nSCHEDULE\nMonday\, June 1514:15 – 15:45 \nMonday\, June 1516:15 – 17:45 \nMonday\, June 2216:15 – 17:45 \n\nVENUE\nHörsaal 3 (HS 3)MI BuildingBoltzmannstr. 3TUM-Campus Garching \n\nINTENDED AUDIENCE\nGraduate students\, doctoral researchers\, and scientists interested in: \n\nNumerical analysis\nScientific computing\nDifferential equations\nComputational mathematics\n\n\nREFERENCE\nM. Hochbruck and A. Ostermann.Exponential Integrators.Acta Numerica\, 19:209–286\, 2010. \nhttps://doi.org/10.1017/S0962492910000048 \n\n\n\n\n\n\n\n\nPoster\nA Short Course on Exponential Integrators
URL:https://www.trr352.de/event/a-short-course-on-exponential-integrators-construction-analysis-and-implementation-for-time-dependent-partial-differential-equations/2026-06-22/
LOCATION:5606.EG.011 (MI Hörsaal 3)\, Boltzmannstr. 3\, Garching b. München\, 85748\, Germany
CATEGORIES:Talks
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