Seyyedali Reza Seyyedebrahim

2003 - 2009 Johns Hopkins University, Baltimore, USA. Area: Balanced metrics in K¨ahler Geometry; Ph.D., 2009

2002 - 2003 Boston University, Boston, USA. Continue study in Mathematics; M.A., 2003

1999 - 2002 Sharif University of Technology, Tehran, Iran. Major: Mathematics; M.S., 2002

1994 - 1999 Sharif University of Technology, Tehran, Iran. Major: Mathematics; B.S., 1999

2018-Present School of Mathematics, IPM, Tehran, Iran. Faculty.

2017-2018 Department of Mathematics, Howard University, Washington. Visiting Assistant Professor.

2015-2017 Department of Mathematics, University of Georgia, Athens. Postdoctoral Associate.

2012-2015 Department of Pure Mathematics, University of Waterloo. Postdoctoral Fellow.

2009-2012 Department of Mathematics, University of California, Irvine. Visiting Assistant Professor.

[1] M. Bayrami, R. Seyyedal. Regularity of complex Monge-ampere on toric surfaces, In Prepration.

[2] M. Bayrami, R. Seyyedal, M. Talebi. Boundary estimates for the MongeAmpere equations in polygons with Guillemin boundary condition, (2025) Submitted.

[3] Z. Lu, R. Seyyedali. Remarks on a result of Chen-Cheng, Complex Manifolds, vol. 11, no. 1, 2024. https://doi.org/10.1515/coma-2024-0004

[4] R. Seyyedali, G. Sz´ekelyhidi. Blow-up of extremal K¨ahler metrics along submanifolds, J. Differential Geom. 114 (2020), no. 1, 171192.

[5] R. Seyyedali. Relative Chow stability and extremal metrics, Adv. Math. 316 (2017), 770–805.

[6] J. Keller, J. Meyer, R. Seyyedali. Quantization of the Laplacian operator on vector bundles, Math. Ann. 366 (2016), no. 3-4, 865–907.

[7] J. Keller, R. Seyyedali. Quantization of Donaldson’s heat flow over projective manifolds, Math. Z. 282 (2016), no. 3-4, 839–866.

[8] S. Hu, R. Moraru, R. Seyyedali. A Kobayashi-Hitchin correspondence for I±-holomorphic bundles, Adv. Math. 287 (2016), 519–566.

[9] Z. Lu, R. Seyyedali. Extremal metrics on ruled manifolds,, Adv. Math. 258 (2014), 127–153.

[10] R. Seyyedali. Balanced metrics and Chow stability of projective bundles over K¨ahler manifolds II, J. Geom. Anal. 23 (2013), no. 4, 1944–1975.

[11] R. Seyyedali. Balanced metrics and Chow stability of projective bundles over Riemann surfaces, Proc. Amer. Math. Soc. 141 (2013), no. 8, 2841– 2853.

[12] R. Seyyedali. Balanced metrics and Chow stability of projective bundles over K¨ahler manifolds, Duke Math. J. 153 (2010), no. 3, 573–605.

[13] R. Seyyedali. Balanced metrics in K¨ahler geometry, Ph.D. thesis, Johns Hopkins University, 2009.

[14] R. Seyyedali. Numerical algorithm in finding balanced metrics on vector bundles, Asian J. Math. 13 (2009), no. 3, 311–321.

Collaborators

Professor Shengda Hu, Wilfred Laurel University.

Professor Julien Keller, UQAM, Canada. Professor Zhiqin Lu, UCI.

Professor Ruxandra Moraru, University of Waterloo.

Professor G´abor Sz´ekelyhidi, Northwestern University

Thesis advisor

Professor Richard Wentworth, University of Maryland, College Park.

IPM:

• Topics on elliptic partial differential equations, Spring 2021.

• Elliptic partial differential equations, Fall 2020.

Howard Univerity:

• Calculus 1, Spring 2018.

• Calculus 3, Fall 2017.

• College Algebra, Fall 2017, Spring 2018.

Univerity of Georgia:

• Abstract Algebra, Summer 2017

• Calculus 2 for Engineering, Spring 2017.

• Calculus 1 for Engineering, Fall 2015, Spring 2016, Fall 2016.

Univerity of Waterloo:

• Calculus 2 for Engineering, Spring 2015.

• Topics in Geometry, Winter 2015.

• Linear Algebra 2, Fall 2014.

• Calculus 1 for Engineering, Fall 2013.

• Advanced Calculus, Winter 2013.

• Topics in Geometry, Fall 2012.

Univerity of California, Irvine:

• Infinite Series and Basic Linear Algebra, Fall 2011, Spring 2011 and Fall 2010. 4

• Mathematics for Economists, Fall 2011.

• Introduction to Manifolds and Geometry, Spring 2011, Winter 2011, Spring 2010 and Winter 2010.

• Introduction to Abstract Algebra, Winter 2011.

• Applied Complex Analysis, Fall 2010.

• Modern Geometry, Winter 2010.

• Single-Variable Calculus, Fall 2009.

Johns Hopkins University:

• Differential Equations and applications, Summer 2008.

• Single-Variable Calculus, Summer 2007.

• MultiVariable Calculus, Summer 2006.

• Analysis qualifying exam, Spring 2006 and 2007.

• Putnam problem solving, Fall 2004.