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Event(s) on July 2007
- Tuesday, 17th July, 2007
| Title: |
Multi-Instance Learning Revisited |
| Speaker: |
Prof. Zhi-Hua Zhou, Department of Computer Science & Technology, Nanjing University, China |
| Time/Place: |
11:00 - 12:00
FSC 1217
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| Abstract: |
In this talk I will start by an introduction to multi-instance
learning (MIL) and semi-supervised learning (SSL).
Then I will show that although these two machine
learning branches were almost separately developed,
there exists some relationship between them.
That is, by assuming i.i.d. instances,
MIL can be regarded as a special case of SSL.
In a further discussion, I argue that although most
previous MIL studies assumed i.i.d. instances explicitly
or implicitly, such an assumption should not be taken
by future MIL research.
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- Tuesday, 31st July, 2007
| Title: |
Algorithms for Weighted Shortest Paths Problems |
| Speaker: |
Prof. Joerg Sack, School of Computer Science, Carleton University, Canada |
| Time/Place: |
11:00 - 12:00
FSC 1217
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| Abstract: |
Shortest path problems are among the fundamental problems studied
in computational geometry and other areas including graph algorithms,
geographical information systems (GIS) and robotics. Existing
algorithms for many of the interesting shortest path problems
are either very complex and/or have very large time and space
complexities. Hence they are unappealing to practitioners and
pose a challenge to theoreticians. This coupled with the fact
that the geographic/spatial models are approximations of reality
anyway and high-quality paths are favored over optimal paths
that are “hard'' to compute, approximation algorithms are suitable
and necessary. We present algorithms to compute approximations
of shortest paths (Euclidean or weighted) between a source and
target vertex on the surface of a polyhedron P. In the weighted
shortest path problem each face has a positive non-zero real
valued weight representing the cost of travelling through that
face. The algorithms discussed provide a substantial improvement
in the time complexity and are of practical value as demonstrated
through a series of experiments on triangular irregular networks.
We also provide an algorithm for computing a weighted shortest
path in a subdivision of R3.
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