Все публикации

0:12:44

Lec-3 application of Shapiro's tauberian theorem

0:08:22

Lec-2 Euler's summation formula

0:09:38

Lec-18 (part-1) Reisz fisher's theorem

0:09:11

Lec-17 part-2

0:09:41

Lec-16 ( part-1) definition of summable and absolutely summable and based on theorem

0:16:16

Lec-15 minkowski's inequality

0:15:44

Part-2 of holders inequality

0:06:20

Holders inequality part-1(lec-14)

0:05:11

Lec-13 Case -2 of norm on L^p spaces

0:06:34

Lec-12 Theorem based on norm on L^p space

0:08:09

Lec-11 Definitions of L^p space, essentially bounded and essential supremum

0:03:38

Lec-10 Part-2 of theorem 3

0:09:16

Lec-8 if f is absolutely continuous functn then f is function of bounded variation

0:09:56

Lec-9,f indfnte intgrll of lebesgue integrable function whenever f is a absolutely continuous funct

0:10:35

Lec-7 Definition of absolute continuity and based on theorem

0:03:16

Lec-6 Part-2

0:14:13

Lec-5 Theorem based on indefinite integral part -1

0:01:17

Lec-4 Part-2

0:14:22

Lec-3 f is function of bounded variation then F is differentiable and F`=f almost everywhere part -1

0:08:39

Lec-2 if f is lebesgue Integrable then f =0 almost everywhere

0:14:01

Unit-4 lec-1 Definition of indefinite integral And based on theorem

0:03:05

Dini derivatives

0:02:22

If f is function of bounded variation then f is differential almost everywhere

0:11:33

Jordan decomposition theorem part -2