01:05
National Science Day-2024
02:01
Solve ππ ππ/ππ=(π^π π)/γππγ^π (π, π) given that h=0.25, upto t=5 π=(π,π)=π=π(π,π), π=(π,π).
02:41
Solve ππ/ππ=(π^π π)/ππ^π (π, π) at t=0.002 π=(π,π)=π=π(π,π), π(π,π)={(ππ (π, π.π) @π(πβπ), (π.π, π)
02:41
Find the numerical solution (π^π π)/ππ^π =π ππ/ππ , π=(π,π)=π=π(π,π), π(π,π)=π(πβπ) ,h=1,t=4 steps.
02:01
Numerical Solution of the one dimensional Heat equation & working procedure.
02:01
Show that: π)π·_π(ππππ½)=1/4 (π+πππππ½), ππ) π·_π (ππππ½)=π/π (πππππ½+ππππππ½).
02:01
Express π(π)=π^πβππ^πβπ^π+ππ in terms of Legendre polynomial.
02:01
Express ππ^πβπ^πβππ+π in terms of Legendre polynomial
02:01
If π^π+ππ^πβπ+π=ππ·_π (π)+π_π· π( π)+cπ· _π (π) +dπ·_π (π) .Find the value of a, b, c, d.
01:21
Express π^π+ππ^πβππ+π in terms of Legendre polynomial
02:01
Rodrigues Formula & Results.
02:01
Series Solution of Legendre s Differential Equation
04:01
Orthogonality of Bessel s Functions
02:01
Prove that : π±((βπ)βπ) (π)=β(π/π
π) ππππ.
02:41
Prove that : π±(πβπ) (π)=β(π/π
π) ππππ.
05:22
Bessel's Functions: Series solution of Bessel's Differential Equation Leading to Bessel's Function.
01:21
Solve the wave equation (π^π π)/γππγ^π =(π^π π)/γππγ^π π(π,π)=ππππ
π (0,1), h=0.2, k=0.2 at π=π.
02:01
Solve the wave equation 25 (π^π π)/ππ^π =(π^π π)/ππ^π π(π,π)={(πππ πβ€πβ€π, π(πβπ) πβ€πβ€π) h=1, πβ€πβ€π.
02:41
Solve the Wave equation (π^π π)/(ππ^π) =π.πππ (π^π π)/ππ^π , π(π,π)=π^π (πβπ), h=1, k=0.5 ,4 steps.
02:21
Solve the wave equation (π^π π)/γππγ^π =π (π^π π)/γππγ^π π(π,π)=π(πβπ) , h=1, k=0.5 upto 4 steps.
01:31
Working procedure for one dimensional wave equation
02:31
21MAT31: Numerical solution of the one dimensional wave equation.
02:04
21MAT31:Numerical Method PDE, Classification of PDE of second order & Finite difference approximate.
06:48
# Partial Derivatives || # Definition || #Symbols
06:43
#Evaluate || lim_πβπβ‘(πππππ^πβπ^π ) || 21MAT11 || Module : 2 || Differential Calculus ||BMATE101
06:32
Evaluate || lim_πβπβ‘(πππππ^πβπ ) || 21MAT11 || Module : 2 || Differential Calculus ||
05:58
Evaluate || limβ¬(πβπ)β‘[((π^π+π^π+π^π+π
^π ))/π]^(πβπ) || 18MAT11 || Differential Calculus
05:15
Evaluate || lim_π₯βπ/2β‘(ππππ^ππππ )|| 18MAT11 || Differential Calculus
03:58
Evaluate || limβ¬(πβπ)β‘ ([ππππ]^(πβπ^π )) || Differential Calculus || #Math E Connect
04:38
Evaluate || lim_(πβπ)β‘(π^(πβ(πβπ)) )|| Differential Calculus || #Math E Connect||
04:16
How to evaluate (π)^π , (β)^π (π)^β || Differential Calculus. ||
11:43
Evaluate || lim_(πβπ)β‘[π/π^π βπ/((πππ)^π π)] || Differential Calculus ||
12:55
Evaluate || lim_(πβπ)β‘[ππ^π β(πππ)^π π] || Differential Calculus ||
06:11
Evaluate || lim_(xβ0)β‘[(tanx-x)/(x^2 tanx)] ||..
04:27
Evaluate || lim_(xβa) logβ‘[2-x/a]cot(x-a) ||.
04:55
Evaluate || lim_(xβ0)β‘[1/x-(log(1+x))/x^2 ].
05:44
Evaluate the ( lim)_(xβ0) β‘[(1-cosx)/(xlog(1+x))] || Differential Calculus ||
08:09
|| Evaluate || (limβ‘ )_(xβ1)β‘[ x/(x-1)-1/logx ] || Differential Calculus ||
05:18
Evaluate || lim πβπβ‘γππππ / ππππππγ|| Differential Calculus ||
14:25
#18 Problem#4||PDE by direct integration||(π^π π)/ππππ=ππππππππ,||ππ/ππ=βπππππ, π=π and π=π π=π
/π||
06:40
#17||Problem#3||Solution of non-homogenous PDE by direct integration (π^π π)/(ππ^π ππ)=πππ(ππ+ππ)||
05:30
#16 || Problem#2 ||Solution of non-homogenous PDE by direct integration Solve: (π^π π)/ππππ=π/π+π ||
07:48
#15 || Problem#1|| Solution of non-homogenous PDE by direct integration || Solve:(π^π π)/ππ^π =π+π||
05:38
#14 ||Problem#2 ||Formation of partial differential equations|| Form a PDE fromπ(π^π+π^π, πβππ) ||
10:23
#13 || Problem#1 || Formation of PDE || Form the PDE fromβ
(π+π+π,π^πβπ^πβπ^π) || 18MAT21||
04:48
#12 || Formation of PDE by from β
(π,π)=π where u v are functions of x, y, z. || Steps||
08:11
#30 || Solution of Lagrangeβs linear Partial differential equation || Solve: (π^π+π^π)π+π(ππβπ)=π ||
10:19
#29 || Solution of Lagrangeβs linear Partial differential equation || Solve: ππβππ=π^πβπ^π|| 18MAT21
04:18
#28 ||Solution of Lagrangeβs linear Partial differential equation ||Solve: πππ+πππ=ππ|| 18MAT21||
06:19
#27 || Problem on Solution of Lagrangeβs linear PDE|| Solve: (π^π π)/π π+πππ=π^π|| 18MAT21|| #PDE||
03:21
#26 || Solution of Lagrangeβs linear Partial differential equation || Working Rule ||18MAT21||#PDE||
20:02
#24 || Solution of one dimensional Heat equation (π^π π)/ππ^π =π^π (π^π π)/ππ^π || 18MAT21 || #PDE.
19:14
#25 || Solution of one dimensional Wave equation ππ/ππ=π^π (π^π π)/γππγ^π || 18MAT21 || #PDE
06:14
#21 || Problem#7 || (π^π π)/γππγ^π =π^π π, given that when π=π and π=π and ππ/ππ=πππππ|| 18MAT21 ||
06:12
#20 || Problem#6 || (π^π π)/γππγ^π +π=π, given that when π=π and π=π^π and ππ/ππ=π ||18MAT21||#PDE
07:14
#19 || Problem#5 || (π^π π)/ππ^π =ππ, subject to the condition ππ/ππ=πππ(π+π) when π=π and π=π||
06:16
#11 || Problem#6 || PDE by eliminating the arbitrary function of the equationπ=ππ(π)+πβ
(π) ||
05:34
#10 || Problem#5 || PDE by eliminating the arbitrary function of the equationπ=π^(ππ+ππ) π(ππβππ) ||
02:47
#9 || Problem#5 || PDE by eliminating the arbitrary function of the equation π=π+π+π(ππ) || 18MAT21
03:14
#8 || Problem#4 || Form a PDE by eliminating the arbitrary function of the equationπ=π^π π(π+π) ||
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About
Asst. Prof. Shafiqahmed M Yellur, Jain College of Engineering Belgaum
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