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P-Scheme | Piece of Mind
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All about the Academy. Reform(atting) the Canadian Institutes of Health Research a living autopsy. July 22, 2015. Last year, the Canadian Institutes of Health Research (CIHR), which is the primary federal funding agency of health research in Canada, embarked on a bold and wide-ranging series of reforms that change virtually every aspect of how health research funding … Continue reading →. Follow Blog via Email. CIHR Needs a Leadership Review CIHE Blog. Banff International Research Station. Decolonizing o...
UBC | Piece of Mind
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All about the Academy. UBC’s new president is not a mathematician, but …. June 13, 2016. The last time I saw the fabulous Frances Bula, she said that she liked my tweets whenever I commented on mathematics and mathematicians. I think she really meant for me to leave the rest of the news and analysis to her … Continue reading →. Thank you Chair Montalbano and Chancellor Gordon: UBC couldn’t have done it without you. April 11, 2016. Handling of conflicts of interest should be high on UBC’s governance reform.
Arvind Gupta | Piece of Mind
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All about the Academy. Tag Archives: Arvind Gupta. UBC’s new president is not a mathematician, but …. June 13, 2016. The last time I saw the fabulous Frances Bula, she said that she liked my tweets whenever I commented on mathematics and mathematicians. I think she really meant for me to leave the rest of the news and analysis to her … Continue reading →. Thank you Chair Montalbano and Chancellor Gordon: UBC couldn’t have done it without you. April 11, 2016. February 26, 2016. February 11, 2016. This pos...
Honouring friends | Piece of Mind
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All about the Academy. Category Archives: Honouring friends. January 4, 2016. All I could think of when the phone call from the Governor General office came was the friendly face of the immigration officer who signed my residence papers more than 36 years ago. I hadn’t applied for a refugee’s visa, … Continue reading →. Banff International Research Station. A few words at a happy event. June 14, 2015. Banff International Research Station. Honorary Doctor of Science. The University of Victoria. Here are e...
Four lessons from an amazing site visit | Piece of Mind
https://nghoussoub.com/2015/05/06/four-lessons-from-an-amazing-site-visit
All about the Academy. Why Canada’s research granting councils mean so little to this government’s agenda. Mathematics, poetry and beauty →. Four lessons from an amazing site visit. May 6, 2015. A joint site visit to the Banff International Research Station. They will eventually write a report for the granting foundations with their evaluation of the station’s practices, performance, and impact, as well as their recommendations for improvement (if any. Lesson 1: Peer review is the only way. The BIRS site...
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Ngô Quốc Anh | In math we trust, the rest we suspect | Page 2
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December 31, 2014. Conformal change of the Laplace-Beltrami operator. Filed under: Uncategorized — Tags: conformal changes. 8212; Ngô Quốc Anh @ 23:55. Happy New Year 2015! In the last entry in 2014, I talk about conformal change of the Laplace-Beltrami operator. A Riemannian manifold of dimension. A conformal metric of. Recall the following formula for the Laplace-Beltrami operator. Calculated with respect to the metric. Is the determinant of. Then, it is natural to consider the relation between. Filed ...
IMO Shortlists | Ngô Quốc Anh
https://anhngq.wordpress.com/edocument/international-mathematical-olympiad
The International Mathematical Olympiad (IMO) Shortlisted Problems. Before the IMO takes place the IMO Problem Selection Committee chooses a subset of the proposed problems of all countries (IMO LongList, ILL). This subset contains 20-30 problems and is called IMO ShortList (ISL). This ISL is used to select the 6 IMO problems. 1996 – 2000. Your contribution is warmly welcome. Art of Problem Solving. IMO ShortList/LongList Project Group. 5 Comments ». 8212; July 14, 2012 @ 8:29. Comment by Ngô Quốc Anh.
Reversed Gronwall-Bellman’s inequality | Ngô Quốc Anh
https://anhngq.wordpress.com/2015/01/24/reversed-gronwalls-inequality
January 24, 2015. Reversed Gronwall-Bellman’s inequality. Filed under: Uncategorized — Tags: Gronwall inequality. 8212; Ngô Quốc Anh @ 23:01. In 1943. A nonlinear generalization of the Gronwall Bellman inequality is known as Bihari’s inequality. First, we consider the Gronwall inequality. Bounds by integrals based on lower bound. Be real-valued continuous functions defined on. And satisfies the differential inequality. Is bounded by the solution of the corresponding differential equation. That is to say.
Conformal Changes of the Green function for the conformal Laplacian | Ngô Quốc Anh
https://anhngq.wordpress.com/2014/12/21/conformal-changes-of-the-green-function-for-the-conformal-laplacian
December 21, 2014. Conformal Changes of the Green function for the conformal Laplacian. Filed under: Uncategorized — Tags: conformal changes. 8212; Ngô Quốc Anh @ 11:00. Long time ago, I talked about conformal changes for various geometric quantities on a given Riemannian manifold. Frequently used in conformal geometry in general, or when solving the prescribed scalar curvature equation in particular, is the conformal Laplacian, defined as follows. Is the scalar curvature of the metric. Such that for any.
On the simplicity of the first eigenvalue of elliptic systems with locally integrable weight | Ngô Quốc Anh
https://anhngq.wordpress.com/2015/04/28/on-the-simplicity-of-the-first-eigenvalue-of-elliptic-systems-with-locally-integrable-weight
April 28, 2015. On the simplicity of the first eigenvalue of elliptic systems with locally integrable weight. Filed under: Uncategorized — Ngô Quốc Anh @ 0:52. Of interest in this note is the simplicity of the first eigenvalue of the following problem. A simple variational argument shows that. Exists and can be characterized by. Further arguments show that. Is achieved by some positive pair. In the sense that for any test pair. By the simplicity of. We mean the eigenspace associated with. I did not consi...
Conformal change of the Laplace-Beltrami operator | Ngô Quốc Anh
https://anhngq.wordpress.com/2014/12/31/conformal-change-of-the-laplace-beltrami-operator
December 31, 2014. Conformal change of the Laplace-Beltrami operator. Filed under: Uncategorized — Tags: conformal changes. 8212; Ngô Quốc Anh @ 23:55. Happy New Year 2015! In the last entry in 2014, I talk about conformal change of the Laplace-Beltrami operator. A Riemannian manifold of dimension. A conformal metric of. Recall the following formula for the Laplace-Beltrami operator. Calculated with respect to the metric. Is the determinant of. Then, it is natural to consider the relation between. Can yo...
The conditions (NN), (P), (NN+) and (P+) associated to the Paneitz operator for 3-manifolds | Ngô Quốc Anh
https://anhngq.wordpress.com/2015/02/22/the-conditions-nn-p-nn-and-p-associated-to-the-paneitz-operator-for-3-manifolds
February 22, 2015. The conditions (NN), (P), (NN ) and (P ) associated to the Paneitz operator for 3-manifolds. Filed under: Uncategorized — Tags: Q-curvature. 8212; Ngô Quốc Anh @ 18:54. Of recent interest is the prescribed Q-curvature on closed Riemannian manifolds since it involves high-order differential operators. In a previous post. I have talked about prescribed Q-curvature on 4-manifolds. Recall that for 4-manifolds, this question is equivalent to finding a conformal metric. That is to solving.
The failure of compact Rellich-Kondrachov embedding: Unbounded domains and critical exponents | Ngô Quốc Anh
https://anhngq.wordpress.com/2015/01/07/the-failure-of-compact-rellich-kondrachov-embedding-unbounded-domains-and-critical-exponents
January 7, 2015. The failure of compact Rellich-Kondrachov embedding: Unbounded domains and critical exponents. Filed under: Uncategorized — Ngô Quốc Anh @ 19:49. In a very old entry, I talked about an extension of Rellich-Kondrachov. Theorem for embeddings between Sobolev spaces. For the sake of convenience, here is the statement of this extension:. Extension of Rellich-Kondrachov for bounded domains). Let. Be an open, bounded Lipschitz domain, and let. 1 The case of unbounded domains. In such a way that.
MSRI Workshops | Ngô Quốc Anh
https://anhngq.wordpress.com/edocument/msri-workshops
Here you can find a list of workshops and summer schools concerning general relativity hosted by MSRI. Hot Topics: Black Holes in Relativity. September 14, 2009 – September 18, 2009. Https:/ www.msri.org/workshops/522. July 09, 2012 – July 20, 2012. Https:/ www.msri.org/summer schools/657. Connections for Women: Mathematical General Relativity. September 03, 2013 – September 04, 2013. Https:/ www.msri.org/workshops/690. Ever since the epic work of Yvonne Choquet-Bruhat on the well-posedness of Einstein&#...
An extension of the Rellich-Kondrachov theorem | Ngô Quốc Anh
https://anhngq.wordpress.com/2010/05/05/an-extension-of-the-rellich-kondrachov-theorem
May 5, 2010. An extension of the Rellich-Kondrachov theorem. 8212; Tags: Rellich-Kondrachov. 8212; Ngô Quốc Anh @ 14:00. In mathematics, the Rellich-Kondrachov theorem is a compact embedding. Theorem concerning Sobolev spaces. It is named after the Italian-Austrian mathematician Franz Rellich. Be an open, bounded Lipschitz domain, and let. Then the Sobolev space. Is continuously embedded in the. And is compactly embedded in. It is worth noticing from the theory of Sobolev spaces that. Our aim is to prove.
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有思想的地方就有哲学，有体验的地方就有人生，有网络的地方就有交流。。。 Saturday, June 16, 2012. 12am, my roommate left me alone because she is going to start her internship in Penang. She is so adorable Before she left, she gave me a gift (purse) as my pre-graduation gift and asked me not to cry ya. Be glad and thankful to everything I have. Thank you! Wednesday, November 16, 2011. 14112011 - 16.11.2011. 对没错！我就是在这几天工作。接着份工之前，还在考虑着，没想到，一下子就有同学愿意接了，我也不假思索地答应了！呵呵！太爽快了吧～～. 这几天，我们是在一个‘鸟不生蛋，鸡不拉屎’的地方摆booth! 那就是‘Kipmart Masai’! 当时，我心里只有一个念...
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Piece of Mind | All about the Academy
All about the Academy. Did you say, Father’s day? June 19, 2017. Last Monday, I wasn’t feeling great, so I asked a good friend of mine to come over and give me company, which he promptly did. Yes, this may be uncommon in this part of the world, but both he and I hail from cultures where this is done. Continue reading →. The Problem with Naylor’s Panel Report. May 1, 2017. The report of Naylor’s panel reviewing Canadian Science. But she has to contend with another minister of (applicable? April 26, 2017.
Blog de nghoykeny - Blog de day-day - Skyrock.com
Mot de passe :. J'ai oublié mon mot de passe. Mise à jour :. The New Boyz You're A Jerk OFFICIAL Music. Abonne-toi à mon blog! Slt moi c'est nghoy keny. Je suis en. ieme. Je vie au gabon. J'aime tros la danse surtout le jerk. N'oublie pas que les propos injurieux, racistes, etc. sont interdits par les conditions générales d'utilisation de Skyrock et que tu peux être identifié par ton adresse internet (23.21.86.101) si quelqu'un porte plainte. Ou poster avec :. Posté le lundi 25 octobre 2010 11:26. Modifi...
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