authors:"Kelner, Jonathan"
tags:"mathematics"
language:"English"
tags:"spectral graph theory"
tags:" fritz john?s theorem"
university_name:"Massachusetts Institute of Technology"
tags:" graph laplacians"
continent:"North America"
country:"United States"
city:"Cambridge, Massachusetts"
resourceType:"oer"
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File: 18-409-fall-2009.zip
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- iterative methods for linear algebra
- convex geometry
- lattices and basis reduction
- lps and sdps for approximating np-hard problems
- graph laplacians
- cheeger inequalities
- fritz john?s theorem
File: MIT18_409F09_ps2.pdf
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- spectral graph theory
- iterative methods for linear algebra
- convex geometry
- lattices and basis reduction
- lps and sdps for approximating np-hard problems
- graph laplacians
- cheeger inequalities
- fritz john?s theorem
File: MIT18_409F09_ps3.pdf
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- mathematics
- spectral graph theory
- iterative methods for linear algebra
- convex geometry
- lattices and basis reduction
- lps and sdps for approximating np-hard problems
- graph laplacians
- cheeger inequalities
- fritz john?s theorem
File: MIT18_409F09_ps1.pdf
This OER is part of OCW: Topics in Theoretical Computer Science: An Algorithmist's Toolkit
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OCW Authors:
Inherited Tag(s):
- mathematics
- spectral graph theory
- iterative methods for linear algebra
- convex geometry
- lattices and basis reduction
- lps and sdps for approximating np-hard problems
- graph laplacians
- cheeger inequalities
- fritz john?s theorem
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Pages: 2
This OER is part of OCW: Topics in Theoretical Computer Science: An Algorithmist's Toolkit
Published under: /Assignments
This OER is part of OCW: Topics in Theoretical Computer Science: An Algorithmist's Toolkit
Published under: /Assignments
Share in:
OCW Authors:
Inherited Tag(s):
- mathematics
- spectral graph theory
- iterative methods for linear algebra
- convex geometry
- lattices and basis reduction
- lps and sdps for approximating np-hard problems
- graph laplacians
- cheeger inequalities
- fritz john?s theorem
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Pages: 9
This OER is part of OCW: Topics in Theoretical Computer Science: An Algorithmist's Toolkit
Published under: /Assignments
This OER is part of OCW: Topics in Theoretical Computer Science: An Algorithmist's Toolkit
Published under: /Assignments
Share in:
OCW Authors:
Inherited Tag(s):
- mathematics
- spectral graph theory
- iterative methods for linear algebra
- convex geometry
- lattices and basis reduction
- lps and sdps for approximating np-hard problems
- graph laplacians
- cheeger inequalities
- fritz john?s theorem
File: ch4.pdf
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Inherited Tag(s):
- mathematics
- spectral graph theory
- iterative methods for linear algebra
- convex geometry
- lattices and basis reduction
- lps and sdps for approximating np-hard problems
- graph laplacians
- cheeger inequalities
- fritz john?s theorem
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Pages: 4
This OER is part of OCW: Topics in Theoretical Computer Science: An Algorithmist's Toolkit
Published under: /Readings
This OER is part of OCW: Topics in Theoretical Computer Science: An Algorithmist's Toolkit
Published under: /Readings
Share in:
OCW Authors:
Inherited Tag(s):
- mathematics
- spectral graph theory
- iterative methods for linear algebra
- convex geometry
- lattices and basis reduction
- lps and sdps for approximating np-hard problems
- graph laplacians
- cheeger inequalities
- fritz john?s theorem
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Pages: 9
This OER is part of OCW: Topics in Theoretical Computer Science: An Algorithmist's Toolkit
Published under: /Readings
This OER is part of OCW: Topics in Theoretical Computer Science: An Algorithmist's Toolkit
Published under: /Readings
Share in:
OCW Authors:
Inherited Tag(s):
- mathematics
- spectral graph theory
- iterative methods for linear algebra
- convex geometry
- lattices and basis reduction
- lps and sdps for approximating np-hard problems
- graph laplacians
- cheeger inequalities
- fritz john?s theorem
File: ch3.pdf
This OER is part of OCW: Topics in Theoretical Computer Science: An Algorithmist's Toolkit
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OCW Authors:
Inherited Tag(s):
- mathematics
- spectral graph theory
- iterative methods for linear algebra
- convex geometry
- lattices and basis reduction
- lps and sdps for approximating np-hard problems
- graph laplacians
- cheeger inequalities
- fritz john?s theorem
File: ch1.pdf
This OER is part of OCW: Topics in Theoretical Computer Science: An Algorithmist's Toolkit
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Inherited Tag(s):
- mathematics
- spectral graph theory
- iterative methods for linear algebra
- convex geometry
- lattices and basis reduction
- lps and sdps for approximating np-hard problems
- graph laplacians
- cheeger inequalities
- fritz john?s theorem
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Pages: 8
This OER is part of OCW: Topics in Theoretical Computer Science: An Algorithmist's Toolkit
Published under: /Readings
This OER is part of OCW: Topics in Theoretical Computer Science: An Algorithmist's Toolkit
Published under: /Readings
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OCW Authors:
Inherited Tag(s):
- mathematics
- spectral graph theory
- iterative methods for linear algebra
- convex geometry
- lattices and basis reduction
- lps and sdps for approximating np-hard problems
- graph laplacians
- cheeger inequalities
- fritz john?s theorem
File: bib.pdf
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Inherited Tag(s):
- mathematics
- spectral graph theory
- iterative methods for linear algebra
- convex geometry
- lattices and basis reduction
- lps and sdps for approximating np-hard problems
- graph laplacians
- cheeger inequalities
- fritz john?s theorem
File: ch2.pdf
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Inherited Tag(s):
- mathematics
- spectral graph theory
- iterative methods for linear algebra
- convex geometry
- lattices and basis reduction
- lps and sdps for approximating np-hard problems
- graph laplacians
- cheeger inequalities
- fritz john?s theorem
File: ball.pdf
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OCW Authors:
Inherited Tag(s):
- mathematics
- spectral graph theory
- iterative methods for linear algebra
- convex geometry
- lattices and basis reduction
- lps and sdps for approximating np-hard problems
- graph laplacians
- cheeger inequalities
- fritz john?s theorem
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Pages: 10
This OER is part of OCW: Topics in Theoretical Computer Science: An Algorithmist's Toolkit
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This OER is part of OCW: Topics in Theoretical Computer Science: An Algorithmist's Toolkit
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Inherited Tag(s):
- mathematics
- spectral graph theory
- iterative methods for linear algebra
- convex geometry
- lattices and basis reduction
- lps and sdps for approximating np-hard problems
- graph laplacians
- cheeger inequalities
- fritz john?s theorem
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