Symmetry is very important in chemistry researches and group theory is the tool that is used to determine symmetry.As Cotton defines it in his book, when we do a symmetry operation to a molecule, every points of the molecule will be in an equivalent position....
Symmetry is very important in chemistry researches and group theory is the tool that is used to determine symmetry.As Cotton defines it in his book, when we do a symmetry operation to a molecule, every points of the molecule will be in an equivalent position....
Lecture 1 : Symmetry point group Introduction
33mLecture 2 : Symmetry point group Examples Part I
33mLecture 3 : Symmetry point group Examples Part II
16mLecture 4 : Symmetry point group Examples Part III
28mLecture 5 : Symmetry point group Examples Part IV
29mLecture 6 : Transformation matrices and Matrix representation
16mLecture 7 : More on Matrix representation Cartesian coordinates in C2v point group
32mLecture 8 : Matrix representation the way ahead
12mLecture 9 : Introduction to Group Theory
29mLecture 11 : Groups and subgroup
16mLecture 12 : Classes, Similarity transformations
26mLecture 13 : Introduction to Matrices
28mLecture 14 : Application of matrices in solution of simultaneous equations
28mLecture 15 : Matrix eigenvalue equation
25mLecture 16 : Matrix eigenvalue equation an example
15mLecture 17 : Similarity Transformations
30mLecture 18 : Back to transformation matrices
26mLecture 19 : Matrix representation revisited
23mLecture 20 : Function space and Transformation Operators
23mLecture 21 : Transformation Operators form the same group as transformation matrices
28mLecture 22 : Transformation Operators form a unitary representation for orthonormal basis
24mLecture 23 : Transformation Operators Switching Bases
21mLecture 24 : Equivalent representations
19mLecture 25 : Unitary Transformation
30mLecture 26 : Unitary Transformations-Continued
33mLecture 27 : Reducible and Irreducible Representations
22mLecture 28 : Irreducible Representations and Great Orthogonality Theorem
1h 74 minLecture 29 : Character Tables: C2v
25mLecture 30 : Character Tables C2v and C3v
31mLecture 31 : Practice Session: Review of Some Questions and Solutions
26mLecture 32 : Reducible to Irreducible Representations
30mLecture 33 : Character Tables of Cyclic Groups
25mLecture 34 : Symmetry of Normal Modes: D3h
28mLecture 35 : Symmetry of Normal Modes D3h Continued
26mLecture 36 : Symmetry of Normal Modes a shortcut
9mLecture 37 : Recap Reducible Representation for Normal Modes
20mLecture 38 : Contribution of internal motion to normal modes
32mLecture 39 : Normal mode analysis some examples
23mLecture 40 : Infrared and Raman spectroscopy
18mLecture 41 : IR and Raman activity
33mLecture 42 : IR and Raman activity examples
33mLecture 43 : Symmetry Adapted Linear Combinations (SALC)
34mLecture 44 : SALC BeH2
22mLecture 45 : SALC CH4 Introduction
23mLecture 46 : SALC CH4
38mLecture 47 : Projection Operators
24mLecture 48 : Projection Operators? Continued
19mLecture 49 : Generating SALC using Projection?
19mLecture 50 : Generating SALC using Projection Operators Continued
36mLecture 51 : Oh complex and Group subgroup relation
27mLecture 52 : Group-Subgroup Relation
15mLecture 53 : SALCs as Pi MO andCyclopropenyl group
31mLecture 54 : SALCs as Pi MO Cyclopropenyl group
26mLecture 55 : SALCs as Pi MO Benzene
34mLecture 56 : LCAO Huckel approximation
30mLecture 57 : Huckel approximation Naphthalene
21mLecture 58 : Stationary states, Multiplicity, Ethylene
42mLecture 59 : Napthalene I
28mLecture 60 : Napthalene? II
28mLecture 61 : Napthalene III
24mLecture 62 : Transition Metal Complexes CFT and LFT
31mLecture 63 : Jahn-Teller Theorem, Tetragonal Distortion MOT ML6 Sigma and Pi Bonds?
30mLecture 64 : MOT approach of bonding,H2O,Ferrocene
24mLecture 65 : MOT approach of bonding,H2O,Ferrocene
17mLecture 66 : Derivation Great Orthogonality Theorem I?
23mLecture 67 : Derivation: Great Orthogonality Theorem? II
25mLecture 68 : Derivation Great Orthogonality Theorem III
34m