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Engineering
Biotechnology Engineering
Biomathematic
Biomathematic
Curriculum
1 Section
39 Lessons
10 Weeks
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Biomathematic
39
2.1
L1-Introduction
2.2
L2-Graphs and functions – I
2.3
L3-Graphs and functions – II
2.4
L4-Functions and derivatives
2.5
L5-Calculation of derivatives
2.6
L6-Differentiation and its application in Biology – I
2.7
L7-Differentiation and its application in Biology – II
2.8
L8-Differentiation and its application in Biology – III
2.9
L9-Differentiation and its application in Biology – IV
2.10
L10-Integration – I
2.11
L11-Integration – II
2.12
L12-Differential equations-I
2.13
L13-Differential equations – II
2.14
L14-Vectors – I
2.15
L15-Vectors – II
2.16
L16-Vectors – III
2.17
L17-Nernst equation
2.18
L18-Diffusion-I : Diffusion equation
2.19
L19-Diffusion – II: Mean-square displacement
2.20
L20-Diffusion-III : Einstein’s relation
2.21
L21-Statistics : Mean and variance
2.22
L22-Statistics: Distribution function
2.23
L23-Understanding Normal distribution
2.24
L24-Fitting a function to experimental data
2.25
L25-Size of a flexible protein: Simplest model
2.26
L26-Uniform and Poisson distributions; Knudson’s analysis
2.27
L27-Fourier Series-I
2.28
L28-Fourier Series-II
2.29
L29-Fourier transform
2.30
L30-Master equation: Polymerization dynamics, Molecular motor motion
2.31
L31-Evolution: Simplest model
2.32
L32-Tutorial – I
2.33
L33-Tutorial-II
2.34
L34-Temperature, Energy and Entropy
2.35
L35-Partition function, Free energy
2.36
L36-Bending fluctuations of DNA and spring-like proteins
2.37
L37-Force-extension and looping of DNA
2.38
L38-Thermodynamics of protein organization along DNA
2.39
L39-Learning mathematics with the help of a computer
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