Announcement | New name of our channel
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Announcement | New name of our channel
0:30
2 . Constraints | Types of constraints | Degrees of freedom
Sci Tuts
2 . Constraints | Types of constraints | Degrees of freedom
10:32
1. Coordinate System - Cartesian , Polar , Spherical polar , Cylindrical polar coordinates
Sci Tuts
1. Coordinate System - Cartesian , Polar , Spherical polar , Cylindrical polar coordinates
10:53
7. harmonic analysis | Example problem | Fourier series
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7. harmonic analysis | Example problem | Fourier series
11:36
6. parseval relation | Example problem | π^2/8 =1+1/(3^2) +1/(5^2) + .... | Fourier series
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6. parseval relation | Example problem | π^2/8 =1+1/(3^2) +1/(5^2) + .... | Fourier series
7:16
5. Function defined in two or more subranges | discontinuous function | solving Example square wave
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5. Function defined in two or more subranges | discontinuous function | solving Example square wave
8:14
4. Half range series | Half range sine and cosine series | F(x)=k in 0 to 2 | F(x)= e^x 0 to 1
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4. Half range series | Half range sine and cosine series | F(x)=k in 0 to 2 | F(x)= e^x 0 to 1
9:22
Expanding F(x)=(x+x^2 ) in - π to π using Fourier series
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Expanding F(x)=(x+x^2 ) in - π to π using Fourier series
10:56
Expanding sawtooth wave F(x) = x in - π to π using Complex form of Fourier series
Sci Tuts
Expanding sawtooth wave F(x) = x in - π to π using Complex form of Fourier series
9:35
Expanding F(x) = x^2 in - π to π using Fourier series
Sci Tuts
Expanding F(x) = x^2 in - π to π using Fourier series
5:34
Expanding sawtooth wave F(x) = x in - π to π using Fourier series
Sci Tuts
Expanding sawtooth wave F(x) = x in - π to π using Fourier series
4:26
3.Concept of even and odd function | Fourier sines and Cosines
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3.Concept of even and odd function | Fourier sines and Cosines
4:40
2. Derivation of complex form of fourier series
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2. Derivation of complex form of fourier series
7:38
1 .Introduction to Fourier Series | Idea behind Fourier series
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1 .Introduction to Fourier Series | Idea behind Fourier series
4:01