Solve Szabo Exercises: 2.16, 2.37, 3.5 (Modern Quantum Chemistry)

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In summary, Daniel is a physics student who is having difficulty with the mathematics in the book Modern Quantum Chemistry. He asks for help from the community, and specifically asks for help with the exercises in the book.
  • #1
jmml
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i need to solve 3 problem on the book modern quantum chemistry do szabo the problems are:

-page 81 exercise 2.16
-page 100 exercise 2.37
-page 126 exercise 3.5

anyone pls help me
 
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  • #2
Please show us your work. We can not help you unless we first see your effort. Refer to the forum guidelines linked in my signature.
 
  • #3
i'm physics student until 18 years ago and i don't finish the course.
this year i have some time and i decided to try finish.
one of the disciplines is Complements of Atomic Physics.
i understand the principles but the mathematical is very complicated for me.
it just have passed very years.
i just have three disciplines to finish the course.
if you can help me with this i apreciate.

sorry for bad english.

thks in advance.
 
  • #4
Incidentally some of the ppl here don't have the book, but perhaps might be willing to help you. So how about doing all of us a favor and post both the texts of the problems and your attempts to solving them.

Daniel.
 
  • #5
Exercise 2.16 A different procedure for deriving the above matrix ele...
ments uses the theorem that <K|H|L> = (N!)1/2<KHP|H|L> where |KHP >
is the Hartree product corresponding to the determinant |K>, i.e.,
|K> = |Xm(x 1 )Xn(X 2 ) . · . >


and


|KHP> = Xm(x 1 )Xn(X 2 ) . . .
Prove this theorem. Use it to derive the matrix elements of a sum of one-
electron operators.

anex with exercise in word format
 

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  • #6
You still need to show us some work. We are not going to do the problems for you.
 
  • #7
as i said I'm with very difculty with mathematics because a don't study a long time ago 18 years. and i only read the book because i don't have so much time to do all that things.
but that's ok i understand your point of view.
thks
 

1. What is the purpose of solving Szabo Exercises in Modern Quantum Chemistry?

The purpose of solving Szabo Exercises is to gain a deeper understanding of the principles and theories of modern quantum chemistry, which is the study of the behavior and properties of atoms and molecules at the quantum level. By solving these exercises, scientists can improve their skills in applying mathematical and computational methods to solve problems related to chemical systems.

2. What are the main topics covered in Szabo Exercises 2.16, 2.37, and 3.5?

Szabo Exercises 2.16, 2.37, and 3.5 cover topics related to electronic structure calculations, such as the Hartree-Fock method, basis sets, and perturbation theory. These exercises also involve solving problems related to molecular orbitals, energy calculations, and electronic transitions.

3. How do Szabo Exercises help in understanding the principles of quantum mechanics?

Szabo Exercises help in understanding the principles of quantum mechanics by providing practical applications of the mathematical and theoretical concepts. By solving these exercises, scientists can gain a deeper understanding of the behavior of electrons in atoms and molecules, as well as how to use quantum mechanical principles to solve chemical problems.

4. Are Szabo Exercises suitable for beginners in quantum chemistry?

No, Szabo Exercises are not suitable for beginners in quantum chemistry. These exercises are designed for advanced students and researchers who already have a strong foundation in quantum mechanics and chemical principles. Beginners should first gain a basic understanding of quantum mechanics and chemical bonding before attempting to solve these exercises.

5. Can Szabo Exercises be solved using computational methods?

Yes, Szabo Exercises can be solved using computational methods. In fact, many of these exercises require the use of software programs to perform calculations and analyze results. Computational methods have become an essential tool in modern quantum chemistry, allowing scientists to solve complex problems and study chemical systems that are difficult to access experimentally.

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