Thank you for your swift response. That is exactly where I am confused now. We now have P5 and P6 left. Also from the Gaussian output file , we have 1.000000 0.810000 (the last two terms).
Now according to the manual, if I assign P5(0.81) to be scaling factor for Ec(LYP), I get a question why...
Thank you for the responseTeethWhitener.
Now comparing the Gaussian output file and the coeffecients, can you please tell me if the functional form I have arrived at is correct?
Gaussian output
IExCor= 402 DFT=T Ex+Corr=B3LYP ExCW=0 ScaHFX= 0.200000
ScaDFX= 0.800000 0.720000 1.000000 0.810000...
Thank you for your response TeethWhitener.
I almost got all the values from Gaussian 09 website (the link that you have provided).
Comparing the information printed in the output file and Gaussian standard format, I can related that P1=1, P2=0.2, P3=0.72, P4=0.8.
But as far as P5 and P6 are...
Hi,
I am trying to understand the functional form of B3LYP from the Gaussian output file. I have tried to relate the details in the output file with the functional form of B3LYP. But I am not sure what certain terms correspond to. I have mentioned below the details. Can you pleaese help me.
In...
The first set of axes is made up of xy plane and the unit vectors along x and y direction are i and j. Therefore
A=Axi+Ayj
Now I am confused how to do it for the x'y' plane. Also how to develop trigonometric expression from it.
I just read somewhere in some book and I remember it, also it quite intuitive, componets of a vector on the x y plane is simply the measurement of the contribution of the x and y-axis multiplied by their unit vectors respectively.
Thank you for your response.
I have attached the pic that I have worked out.
I am not able to understand how to get the trignonometric expression in place.
I am facing difficulty understanding the vecotr component in the 2 different co ordinate systems. Kindly help me.
Suppose I have a vector A on the 2d co ordinate system x and y and therefore vector A = Axi + Ayj where i and j are unit vectors along x and y axis.
Suppose a new co ordinate...
Thank you for your reply vanhees71. But I am not sure how you even got the equation.
A[ϕ]=∫d3x→[(∇→ϕ)2+fϕ]
I am a beginner trying to learn this derivation.
Thank you BvU, your idea helped.
Thank you all.
I have been trying to derive the Laplace in spherical co ordinates.
I have attached a file which has basic equations.
I am trying to get the following equation.
d(phi)/dx= -sin(phi)/(r sin (theta)).
I have also attached the materials I am referring to.
Can someone please help me derive...
I have been thinking it in terms of Work done=Force * Displacement.
I guess we should use scalar product of vectors.Distance is along the ground and force is along the line which is 30degrees from the ground.