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The Papyrus | Some notes about universe and art

Some notes about universe and art

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The Papyrus | Some notes about universe and art | andylatief.wordpress.com Reviews
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The Papyrus | Some notes about universe and art | andylatief.wordpress.com Reviews

https://andylatief.wordpress.com

Some notes about universe and art

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Metric and Geodesic of the Schwarzschild Geometry | The Papyrus

https://andylatief.wordpress.com/2010/07/18/metric-and-geodesic-of-the-schwarzschild-geometry

Some notes about universe and art. Metric and Geodesic of the Schwarzschild Geometry. July 18, 2010 in General Relativity and Cosmology. General Relativity and Cosmology. Be the energy-momentum tensor of matter distribution in a spacetime. Covered by coordinate system. Has the Ricci curvature governed by Einstein equation. Is metric of spacetime,. Is Ricci curvature tensor,. Is Ricci scalar,. Are gravitational constant and speed of light, respectively. The solution of ( 1. The metric is stationary. Are s...

2

Open and Closed Set, Continuity and Separable Notion | The Papyrus

https://andylatief.wordpress.com/2010/07/13/open-and-closed-set-continuity-and-separable-notion

Some notes about universe and art. Open and Closed Set, Continuity and Separable Notion. July 13, 2010 in Functional Analysis. 1 Open and Closed Set, Continuity, and Separable Notion. As a metric space with a metric. Then we make a. Using this definition of ball and sphere, we can make another. If it contains a ball around each of its points. Further,. If the complement of. Then we can define the. As the subset of. Is the neighborhood of. Is the set of all interior points of. The union of any members of.

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Geometry and Combinatorics | Konrad Swanepoel's blog | Page 2

https://konradswanepoel.wordpress.com/page/2

Konrad Swanepoel's blog. Newer posts →. At Combinatorics and More. Gil Kalai has a nice explanation of the beautiful theorems of Helly, Radon, Carathéodory, and Tverberg ( here. I’m looking forward to the next installment. Posted in Discrete Geometry. I guess this is off-topic, but I’m always forgetting how to do stuff in. Here are two useful things:. Ell p d= overbrace{ ell p k oplus dots oplus ell p k} {m text{ times} oplus ell p r$. With the obvious variation. Breaking “n-dimensional”. Also see Part I.

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Journal of Computational Geometry | Geometry and Combinatorics

https://konradswanepoel.wordpress.com/2012/08/30/journal-of-computational-geometry

Konrad Swanepoel's blog. 3 X 3 Reuleaux triangles. The Rank Lemma →. Raquo; Discrete Geometry. Raquo; Journal of Computational Geometry. Journal of Computational Geometry. What does it cost to run an open access journal? The Journal of Computational Geometry recently released their financial statements of the past three years. Http:/ jocg.org/index.php/jocg/announcement. Of course there’s a lot of freely donated labour that’s makes this possible, but non-free journals get similar donations.

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Points and lines | Geometry and Combinatorics

https://konradswanepoel.wordpress.com/2009/06/24/points-and-lines

Konrad Swanepoel's blog. Some musings around Borsuk’s conjecture. New Look →. Raquo; Discrete Geometry. Raquo; Points and lines. Terry Tao has a great post. About the Szemeredi-Trotter theorem on the maximum number of incidences between. Lines in the plane. Also read Jozsef Solymosi’s insightful comment. This entry was posted in Discrete Geometry. Some musings around Borsuk’s conjecture. New Look →. Leave a Reply Cancel reply. Enter your comment here. Fill in your details below or click an icon to log in:.

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How to lower your Erdös number to 1. | Geometry and Combinatorics

https://konradswanepoel.wordpress.com/2009/06/22/how-to-lower-your-erdos-number-to-1

Konrad Swanepoel's blog. Some musings around Borsuk’s conjecture →. Raquo; Discrete Geometry. Raquo; How to lower your Erdös number to 1. How to lower your Erdös number to 1. Many mathematicians, mostly those of a combinatorial bent, are very interested in their and others’ Erdös numbers. It’s clearly impossible to get an Erdös number of 1 if you are not already there. Or is it? By the way, according to MathSciNet. Erdös has dozens of posthomous papers, the newest having appeared in 2008….

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3 X 3 Reuleaux triangles | Geometry and Combinatorics

https://konradswanepoel.wordpress.com/2009/09/23/3-x-3-reuleaux-triangles

Konrad Swanepoel's blog. Journal of Computational Geometry →. Raquo; Discrete Geometry. Raquo; 3 X 3 Reuleaux triangles. 3 X 3 Reuleaux triangles. Update 25th September 2009: for a very similar picture, see this post. The piece below used to lie around on my homepage. Since April 2007. I’m slowly closing down that site, as the party is over at Google’s Page Creator.]. The picture above is something that came out of my work with Achill Schürmann. It is used to disprove a conjecture of Gary Lawlor. Fill in...

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About me | Geometry and Combinatorics

https://konradswanepoel.wordpress.com/about

Konrad Swanepoel's blog. Raquo; About me. I’m at the Department of Mathematics of the London School of Economics and Political Science. Before that, I was at the Chemnitz University of Technology in Germany (2007-2009), the University of South Africa (2001-2007) and the University of Pretoria (1994-2001). My research interests are in convex, combinatorial and discrete geometry, as well as various types of combinatorics, such as finite geometries and extremal combinatorics. Is on my homepage. There is a s...

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The Rank Lemma | Geometry and Combinatorics

https://konradswanepoel.wordpress.com/2014/03/04/the-rank-lemma

Konrad Swanepoel's blog. Journal of Computational Geometry. Raquo; Discrete Geometry. Raquo; The Rank Lemma. The following result gives a lower bound for the rank of a square matrix in terms of its trace. Matrix with complex entries. Then. Equality holds in (1). If and only if. Is a normal matrix and all its non-zero eigenvalues are equal. If. Is a real matrix then equality holds in (1). If and only if. Is symmetric and all its non-zero eigenvalues are equal. The special case where. By a factor of. We en...

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Some musings around Borsuk’s conjecture | Geometry and Combinatorics

https://konradswanepoel.wordpress.com/2009/06/23/some-musings-around-borsuks-conjecture

Konrad Swanepoel's blog. How to lower your Erdös number to 1. Points and lines →. Raquo; Discrete Geometry. Raquo; Some musings around Borsuk’s conjecture. Some musings around Borsuk’s conjecture. Borsuk conjectured in 1933 that any bounded subset of. Dimensional Euclidean space can be partitioned into. 1 parts, all of smaller diameter. An equilateral simplex shows that that you need at least. 1 parts. The famous Borsuk-Ulam theorem can be formulated as saying that you also need at least. So we can greed...

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New Look | Geometry and Combinatorics

https://konradswanepoel.wordpress.com/2009/09/23/new-look

Konrad Swanepoel's blog. 3 X 3 Reuleaux triangles →. Raquo; Discrete Geometry. Raquo; New Look. I’ve changed the look of my blog. And it now subsumes my homepage. I’ll take that homepage down soon as google page creator seems to be on the verge of going down (or at least, on the verge of being moved to google sites, which doesn’t seem as nice to me). This entry was posted in Discrete Geometry. 3 X 3 Reuleaux triangles →. Leave a Reply Cancel reply. Enter your comment here. Address never made public).

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The Papyrus | Some notes about universe and art

Some notes about universe and art. Metric and Geodesic of the Schwarzschild Geometry. July 18, 2010 in General Relativity and Cosmology. General Relativity and Cosmology. Be the energy-momentum tensor of matter distribution in a spacetime. Covered by coordinate system. Has the Ricci curvature governed by Einstein equation. Is metric of spacetime,. Is Ricci curvature tensor,. Is Ricci scalar,. Are gravitational constant and speed of light, respectively. The solution of ( 1. The metric is stationary. Are s...

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