Browse Lessons

6B. RNA 2: Clustering by Gene or Condition and Other Regulon Data Sources Nucleic Acid ...

5C. RNA 1: Microarrays, Library Sequencing and Quantitation Concepts

8B. Protein 2: Mass Spectrometry, Post-synthetic Modifications, Quantitation of Protein...

3B. DNA 1 : Genome Sequencing, Polymorphisms, Populations, Statistics, Pharmacogenomics...

3A. DNA 1: Genome Sequencing, Polymorphisms, Populations, Statistics, Pharmacogenomics...

7B. Protein 1: 3D Structural Genomics, Homology, Catalytic and Regulatory Dynamics, Fun...

8A. Protein 2: Mass Spectrometry, Post-synthetic Modifications, Quantitation of Protein...

2A. Intro 2: Biological Side of Computational Biology. Comparative Genomics, Models & A...

1A. Intro 1: Computational Side of Computational Biology. Statistics; Perl, Mathematica

9A. Networks 1: Systems Biology, Metabolic Kinetic & Flux Balance Optimization Methods

1B. Intro 1: Computational Side of Computational Biology. Statistics; Perl, Mathematica

Lecture 13: Limits of Functions

Visualizing Calculus with Prof. Gigliola Staffilani (S3:E9)

Lecture 19: Differentiation Rules, Rolle's Theorem, and the Mean Value Theorem

Lecture 23: Pointwise and Uniform Convergence of Sequences of Functions

Lecture 17: Uniform Continuity and the Definition of the Derivative

Lecture 21: The Riemann Integral of a Continuous Function

Lecture 25: Power Series and the Weierstrass Approximation Theorem

Lecture 8: The Squeeze Theorem and Operations Involving Convergent Sequences

Lecture 11: Absolute Convergence and the Comparison Test for Series

Lecture 6: The Uncountabality of the Real Numbers

Lecture 15: The Continuity of Sine and Cosine and the Many Discontinuities of Dirichlet's Function

Lecture 10: The Completeness of the Real Numbers and Basic Properties of Infinite Series

Lecture 20: Taylor's Theorem and the Definition of Riemann Sums

Lecture 12: The Ratio, Root, and Alternating Series Tests

Lecture 24: Uniform Convergence, the Weierstrass M-Test, and Interchanging Limits

Lecture 18: Weierstrass's Example of a Continuous and Nowhere Differentiable Function

Lecture 16: The Min/Max Theorem and Bolzano's Intermediate Value Theorem

Lecture 14: Limits of Functions in Terms of Sequences and Continuity

Lecture 5: The Archimedian Property, Density of the Rationals, and Absolute Value

Lecture 3: Cantor's Remarkable Theorem and the Rationals' Lack of the Least Upper Bound Property

Lecture 22: Fundamental Theorem of Calculus, Integration by Parts, and Change of Variable Formula

Lecture 4: The Characterization of the Real Numbers

Lecture 9: Limsup, Liminf, and the Bolzano-Weierstrass Theorem

Lecture 2: Cantor's Theory of Cardinality (Size)

Lecture 7: Convergent Sequences of Real Numbers

Lecture 1: Sets, Set Operations and Mathematical Induction

Lecture 20: Space of Rotations, Regular Tessellations, Critical Surfaces, Binocular Stereo

Lecture 13: Object Detection, Recognition and Pose Determination, PatQuick (US 7,016,539)

Lecture 9: Shape from Shading, General Case - From First Order Nonlinear PDE to Five ODEs

Lecture 18: Rotation and How to Represent It, Unit Quaternions, the Space of Rotations

Lecture 10: Characteristic Strip Expansion, Shape from Shading, Iterative Solutions

Lecture 23: Gaussian Image, Solids of Revolution, Direction Histograms, Regular Polyhedra

Lecture 8: Shading, Special Cases, Lunar Surface, Scanning Electron Microscope, Green's Theorem

Lecture 15: Alignment, PatMax, Distance Field, Filtering and Sub-Sampling (US 7,065,262)

Lecture 14: Inspection in PatQuick, Hough Transform, Homography, Position Determination, Multi-Scale

Lecture 5: TCC and FOR MontiVision Demos, Vanishing Point, Use of VPs in Camera Calibration

Lecture 21: Relative Orientation, Binocular Stereo, Structure, Quadrics, Calibration, Reprojection