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| - | * **November 12th, Wednesday ** (4:00-5:00pm)\\ \\ | ||
| - | **//Speaker//**: TBD\\ | ||
| - | **//Topic//**: | ||
| - | \\ \\ | ||
| - | <WRAP box 80%> **//Abstract//**: | ||
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| - | </WRAP> | ||
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| - | * **November 20th, Thursday ** (4:00-5:00pm) \\ \\ | + | * **Room 309, November 20th, Thursday ** (4:00-5:00pm) (Special room and time)\\ \\ |
| **//Speaker//**: Brian Kirby(Binghamton University)\\ | **//Speaker//**: Brian Kirby(Binghamton University)\\ | ||
| - | **//Topic//**: TBD | + | **//Topic//**: Compactifying the Manifold given by the Schwartzchild Metric |
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| <WRAP box 80%> | <WRAP box 80%> | ||
| - | **//Abstract//**: | + | **//Abstract//**: Consider the metric in $\mathbb{R}^4$ given by $ds^2=f(r)dt^2 − 1/f(r)dr^2 − r^2dg^2$, where $g$ is the standard Riemannian metric in $\mathbb{R}^2$, $f(r) = \phi(r)(r − r_0)$, where $\phi$ is a continuous, differentiable, positive function on $\mathbb{R}$. We will construct the Penrose diagram (the compactified manifold) for the given metric via coordinate changes and compactification. We will then discuss extensions to topological Penrose Diagrams and metric functions with an arbitrary number of roots, if time permits. |
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| </WRAP> | </WRAP> | ||
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| * **December 3rd, Wednesday ** (4:00-5:00pm)\\ \\ | * **December 3rd, Wednesday ** (4:00-5:00pm)\\ \\ | ||
| - | **//Speaker//**: Chad Nelson (Binghamton University) \\ | + | **//Speaker//**: Job interview \\ |
| - | **//Topic//**: TBD | + | **//Topic//**: |
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| <WRAP box 80%> **//Abstract//**: | <WRAP box 80%> **//Abstract//**: | ||
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| * **January 28th, Wednesday ** (4-5pm)\\ | * **January 28th, Wednesday ** (4-5pm)\\ | ||
| - | \\ **//Speaker //**: TBD | + | \\ **//Speaker //**: Chad Nelson (Binghamton University) |
| \\ **//Topic//**: | \\ **//Topic//**: | ||
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| - | * **March 19th, Wednesday ** (4-5pm) \\ \\ | + | * **March 18th, Wednesday ** (4-5pm) \\ \\ |
| **//Speaker//**: \\ | **//Speaker//**: \\ | ||
| **//Topic//**: | **//Topic//**: | ||
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| - | * **March 26th, Wednesday ** (4-5pm) \\ \\ | + | * **March 25th, Wednesday ** (4-5pm) \\ \\ |
| **//Speaker//**: \\ | **//Speaker//**: \\ | ||
| **//Topic//**: | **//Topic//**: | ||
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| - | * **April 2nd, Wednesday ** (4-5pm) \\ \\ | + | * **April 1st, Wednesday ** (4-5pm) \\ \\ |
| - | **//Speaker//**: \\ | + | **//Speaker//**: Spring Break \\ |
| **//Topic//**: | **//Topic//**: | ||
| \\ \\ | \\ \\ | ||
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| - | * **April 9th, Wednesday ** (4-5pm) \\ \\ | + | * **April 8th, Wednesday ** (4-5pm) \\ \\ |
| **//Speaker//**: \\ | **//Speaker//**: \\ | ||
| **//Topic//**: | **//Topic//**: | ||
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| - | * **April 16th, Wednesday, 4:00-5:00pm \\ \\ | + | * **April 15th, Wednesday, 4:00-5:00pm \\ \\ |
| **//Speaker//**: \\ | **//Speaker//**: \\ | ||
| **//Topic//**: | **//Topic//**: | ||
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| - | * **April 16th, Wednesday ** (4-5pm) ****\\ \\ | + | * **April 22th, Wednesday ** (4-5pm) ****\\ \\ |
| **//Speaker//**: \\ | **//Speaker//**: \\ | ||
| **//Topic//**: | **//Topic//**: | ||
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| - | * **April 30th, Wednesday ** (4-5pm) \\ \\ | + | * **April 29th, Wednesday ** (4-5pm) \\ \\ |
| **//Speaker//**: \\ | **//Speaker//**: \\ | ||
| **//Topic//**: | **//Topic//**: | ||
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| - | * **May 7th, Wednesday ** (4-5pm) \\ \\ | + | * **May 6th, Wednesday ** (4-5pm) \\ \\ |
| **//Speaker//**: \\ | **//Speaker//**: \\ | ||
| **//Topic//**: | **//Topic//**: | ||