III Semester Teaching Plans-Physics.xls

	A	B	C	D	E	F	G
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2	SIR C R REDDY (A) COLLEGE, ELURU
3	Curricular Plan for the Academic Year :: 2020-21
4	Name of the Faculty Member	Mrs K. Sailaja				Name of the Department	PG Department of Mathematics
5	Name of the Faculty Member
6	Program	M.Sc Mathematics				Group:
7	Title of the Course	Functional Analysis				Course Code:	M301
8	Year	II	Semester	III		Hrs allotted:	90
9	Section					Hours/Week	6
10
11	Unit No. & Name	Hour	Day	Date	Topic to be Covered	Methodology	Remarks
12	Unit No. & Name	Hour	Day	Date	Topic to be Covered	Adopted	Remarks
13	UNIT I : Banach spaces:	1	MON	16-11-2020	definition and some examples	Lecture Method
14		2	TUE	17-11-2020	Some Simple Results on Definitions	Lecture Method
15		3	WED	18-11-2020	continuous linear transformation	Lecture Method
16		4	THU	19-11-2020	continuous linear transformation	Lecture Method
17		5	FRI	20-11-2020	continuous linear transformation	Lecture Method
18		6	SAT	21-11-2020	continuous linear transformation	Lecture Method
19		7	MON	23-11-2020	continuous linear transformation	Lecture Method
20		8	TUE	24-11-2020	continuous linear transformation	Lecture Method
21		9	WED	25-11-2020	Hahn Banach Theorem	Lecture Method
22		10	THU	26-11-2020	Hahn Banach Theorem	Lecture Method
23		11	FRI	27-11-2020	Hahn Banach Theorem	Lecture Method
24		12	SAT	28-11-2020	Hahn Banach Theorem	Lecture Method
25		13	MON	30-11-2020	Hahn Banach Theorem	Lecture Method
26		14	TUE	1/12/2020	the natural imbedding of N in N**,	Lecture Method
27		15	WED	2/12/2020	the natural imbedding of N in N**,	Lecture Method
28		16	THU	3/12/2020	the natural imbedding of N in N**,	Lecture Method
29		17	FRI	4/12/2020	the natural imbedding of N in N**,	Lecture Method
30		18	SAT	5/12/2020	the natural imbedding of N in N**,	Lecture Method
31		19	MON	7/12/2020	the natural imbedding of N in N**,	Lecture Method
32		20	TUE	8/12/2020	The open mapping theorem	Lecture Method
33		21	WED	9/12/2020	The open mapping theorem	Lecture Method
34		22	THU	10/12/2020	The open mapping theorem	Lecture Method
35		23	FRI	11/12/2020	The open mapping theorem	Lecture Method
36		24	SAT	12/12/2020	The open mapping theorem	Lecture Method
37	UNIT II : Hilbert spaces:	25	MON	14/12/2020	The conjugate of an operator	Lecture Method
38		26	TUE	15/12/2020	The conjugate of an operator	Lecture Method
39		27	WED	16/12/2020	The conjugate of an operator	Lecture Method
40		28	THU	17/12/2020	The conjugate of an operator	Lecture Method
41		29	FRI	18/12/2020	The conjugate of an operator	Lecture Method
42		30	SAT	19/12/2020	The definition and some simple properties on Hilbert Spaces	Lecture Method
43		31	MON	21/12/2020	Some Results On Hilbert Spaces	Lecture Method
44		32	TUE	22/12/2020	Some Results On Hilbert Spaces	Lecture Method
45		33	WED	23/12/2020	Theorms on Hilbert Spaces	Lecture Method
46		34	THU	24/12/2020	Theorms on Hilbert Spaces	Lecture Method
47		35	SAT	26/12/2020	Theorms on Hilbert Spaces	Lecture Method
48		36	MON	28/12/2020	orthogonal complements	Lecture Method
49		37	TUE	29/12/2020	orthogonal complements	Lecture Method
50		38	WED	30/12/2020	orthogonal complements	Lecture Method
51		39	THU	31/12/2020	orthogonal complements	Lecture Method
52		40	FRI	1/1/2021	orthogonal complements	Lecture Method
53		41	SAT	2/1/2021	orthogonal complements	Lecture Method
54		42	MON	4/1/2021	orthonormal sets	Lecture Method
55		43	TUE	5/1/2021	orthonormal sets	Lecture Method
56		44	WED	6/1/2021	orthonormal sets	Lecture Method
57		45	THU	7/1/2021	orthonormal sets	Lecture Method
58		46	FRI	8/1/2021	orthonormal sets	Lecture Method
59		47	SAT	9/1/2021	orthonormal sets	Lecture Method
60		48	MON	11/1/2021	orthonormal sets	Lecture Method
61	UNIT III : Hilbert Spaces Continution	49	TUE	12/1/2021	The Conjugate space H*	Lecture Method
62		50	SAT	16/1/2021	The Conjugate space H*	Lecture Method
63		51	MON	18/1/2021	The Conjugate space H*	Lecture Method
64		52	TUE	19/1/2021	The Conjugate space H*	Lecture Method
65		53	WED	20/1/2021	The Conjugate space H*	Lecture Method
66		54	THU	21/1/2021	the ad joint of an operator	Lecture Method
67		55	FRI	22/1/2021	the ad joint of an operator	Lecture Method
68		56	SAT	23/1/2021	the ad joint of an operator	Lecture Method
69		57	MON	25/1/2021	the ad joint of an operator	Lecture Method
70		58	TUE	27/1/2021	the ad joint of an operator	Lecture Method
71		59	WED	28/1/2021	Self- ad joint operators	Lecture Method
72		60	THU	29/1/2021	Self- ad joint operators	Lecture Method
73		61	FRI	30/1/2021	Self- ad joint operators	Lecture Method
74		62	SAT	31/1/2021	Normal And Unitary Operators	Lecture Method
75		63	MON	1/2/2021	Normal And Unitary Operators	Lecture Method
76		64	TUE	2/2/2021	Normal And Unitary Operators	Lecture Method
77		65	WED	3/2/2021	Normal And Unitary Operators	Lecture Method
78		66	THU	4/2/2021	Normal And Unitary Operators	Lecture Method
79		67	FRI	5/2/2021	Projections	Lecture Method
80		68	SAT	6/2/2021	Projections	Lecture Method
81		69	MON	8/2/2021	Projections	Lecture Method
82		70	TUE	9/2/2021	Projections	Lecture Method
83	UNIT IV : Finite Dimensional Spectral Theory	71	WED	10/2/2021	Matrices	Lecture Method
84		72	THU	11/2/2021	Matrices	Lecture Method
85		73	FRI	12/2/2021	Matrices	Lecture Method
86		74	SAT	13/2/2021	Matrices	Lecture Method
87		75	MON	15/2/2021	Matrices	Lecture Method
88		76	TUE	16/2/2021	Matrices	Lecture Method
89		77	WED	17/2/2021	Determinants and the spectrum of an operator	Lecture Method
90		78	THU	18/2/2021	Determinants and the spectrum of an operator	Lecture Method
91		79	FRI	19/2/2021	Determinants and the spectrum of an operator	Lecture Method
92		80	SAT	20/2/2021	Determinants and the spectrum of an operator	Lecture Method
93		81	MON	22/2/2021	Determinants and the spectrum of an operator	Lecture Method
94		82	TUE	23/2/2021	Determinants and the spectrum of an operator	Lecture Method
95		83	WED	24/2/2021	The spectral theorem,	Lecture Method
96		84	THU	25/2/2021	The spectral theorem,	Lecture Method
97		85	FRI	26/2/2021	The spectral theorem,	Lecture Method
98		86	SAT	27/2/2021	The spectral theorem,	Lecture Method
99		87	MON	1/3/2021	The spectral theorem,	Lecture Method
100		88	TUE	2/3/2021	The spectral theorem,	Lecture Method