Prof. Thanh N. Truong
Office: INSCC 310
Email: Thanh.Truong@utah.edu
phone: 581-4301
TA Office Hours: 2-3pm in 1316 HEB Tuesdays and Thursdays
Textbook
Physical Chemistry by Engel & Reid (Starting from Chaper 12)
The same material is presented in the Quantum Chemistry & Spectroscopy textbook by Engel (Starting Chaper 1)
Since most students have the Physical Chemistry textbook, so I will refer to the materials from there.
Week 15: (Due date Dec. 12)
Use Avisto and MOPAC for Problems 27.13 and 27.15. In the textbook, these problems request you to perform HF calculations. For your homework, you will use the approximated HF method existed in the MOPAC program. This will allow you to complete the calculations faster at the cost of the accuracy. The objective is for you to get a feeling for how computational chemistry is used to address 'REAL' chemical problems. When one needs more accurate results, he/she can use more accurate theoretical models such as HF, MPn, CI, DFT methods for it. Such calculations would take hours to days on larger computers.
Week 14: (Due date Dec. 5)
Use Avisto and MOPAC to confirm the orbitals for
1. NO molecule in the problem 24.19.
2. Butadiene Fig. 25.16 and your homework
3. Cyclobutadien from your homework.
4. Benzene from Fig. 25.17
Remember to use the run type 'Find the nearest local stable structure' for these problems.
Week 13: (Due date Dec. 1)
Use Huckel theory to solve for the pi orbitals and their energies for butadiene and cyclobutadiene. Sketch these orbitals.
HW-11-solution-F08.pdfWeek 12: (Due date: Nov. 24)
Assignment:Chapter 24: Problems: 5, 6, 8,9, 10,11,12
HW-10-solution-F08.pdfWeek 11: (Due date: Nov. 14)
Assignment: Chapter 22: 4, 5, 6, 11 Chapter 23: Questions: 4, 10, 11 Problems: 1, 2,
HW-10-solution-F08.pdfWeek 10: (due date: Nov. 7)
Recommendation: Chaper 21: Problems 12, 14, 16, 18, 20, 29
Assignment: Chapeter 21: Problems 15, 19, 23, 25
HW-9-solution-F08.pdf:
Week 9: (Due date: Friday, Oct. 31)
Recommendation: Chaper 21:
Assignment: Chapeter 21: Questions: 4 and 5
HW-8-solution-F08.pdf:
Week 8: (Due date: Friday, Oct. 24)
Recommendation: Chapter 21: Problems 3, 6, 8
Assignment: Questions on concepts: 1, 7, 9 Problems: 2, 9, 11
HW-7-solution-F08.pdfWeek 6: (Due date: Monday, Oct. 10)
Recommendation: Chapter 19: 1, 3, 8, 14 Chapter 20: 8, 12, 19, 22
Assignment: Chapter 19: 4, 15, 18 Chapter 20: 2, 6, 11, 15, 18
HW-6-solution-F08.pdf:
Week 5: (Due date: Friday, Oct. 3)
Recommendation: Chapter 18: Problems: 1, 3, 7, 13, 17, 24
Assignment: Problems: 4, 6, 9, 10, 18, 23, 27, Additional_problem_for_HW5.pdfHW5-solutions-F08.pdf:
Week 4: (Due date: Friday, Sept. 26st)
Recommendation: Chapter 15: Problems: 2, 8, 12, 15
Assignment: Chapter 15: Problems: 3, 5, 9, 13, 16, 18, and
1. Plot the transmission probability for a particle tunneling through a barrier as functions of the mass, barrier width, and barrier height for a given energy (let assume E = 1 unit of energy)
HW4-solutions-F08.pdfWeek 3: (Due date: Friday, Sept. 19th)
Recommendation: Chapter 17: Problems: 2, 4, 7, 16
Assignment: Chapter 17: Problems: 5, 8, 10, 15, and the following problems:
1. Determine whether the following functions are aceptable or not as state functions over the internals. If not give the reason.
1/x (0, %$ \infty $% )
%${ e}^{ -2x} sinh \: x $% (0, %$ \infty $% )
%$ {e}^{-x} cos \: x $% (0, %$ \infty $% )
%$e^x $% (%$-\infty $%, %$ \infty $% )
2. In previous chapter, we learned that if %$ \psi_n$% is an eigenfunction of the time-independent Schrodinger equation, then
%MATHMODE{ \Psi_n (x,t) = \psi_n (x) { e}^{ -i E_n t/ \hbar } }%
Show that if %$\psi_n$% and %$\psi_m$% are eigenfunctions of the time-independent Schrodinger equation, then the state
%MATHMODE{ \Psi_n (x,t) = C_n \psi_n (x) { e}^{ -i E_n t/ \hbar } + C_m\psi_m(x) { e}^{ -i E_mt/ \hbar } }%
satisfy the time-dependent Schrodinger equation.
HW3-solutions-F08.pdf:
Week 2: (Due date: Friday, Sept. 12th)
Recommendation: Chapter 13 of the Physical Chemistry textbook: Problems: 7, 10, 14, 16, 18, 22
Assignment: Problems #: 11, 13, 15, 17, 19, 21, 24
Integrals.pdf: Useful integrals for quantum mechanics