Prem Lal Kashyap
Jitender Madan
Hiran Mayookh Lal
Bhajan Lal
Vikram Madan
Rattan Lal Hangloo
Dilip B. Madan
Anupama Puri Mahajan
1st Sutanu Lal Bondya
Amar LAL
Rattan Lal Hangloo
Ramji Lal
Madan Saini
Bhajan Lal
Rattan Lal Hangloo
Kamal LAL
Amar LAL
Madabushi Madan Gopal
Amar LAL
Dilip B. Madan
Chiranji Lal Chowdhary
Harbans Lal
Jude Lal Fernando
Hiran Mayookh Lal
Lal Behari Dey
Madan Sabnavis
Lal Mani Ojha
Bhim Lal Gautam
Pooja Puri
Ravi K. Puri
Chhetri, Madan, 1st
Sohan Lal
R Lal
Seema Puri
Harbans Lal
R Lal
Tanvi Madan
Sohan Lal
Lal Behari Day
Ramji Lal
Samir Puri
Jean-Jacques Marigo
Alan M. Polansky
James P. Keener
Subir Ghosh
Jiming Jiang
Large sample techniques are fundamental to all fields of statistics.
Gaëtan Borot
This book elaborates on the asymptotic behaviour, when n is large, of certain n-dimensional integrals which typically occur in random matrices, or in 1+1 dimensional quantum integrable models solvable by the quantum separation of variables.
Domingos H. U. Marchetti
Augustin Fruchard
The purpose of these lecture notes is to develop a theory of asymptotic expansions for functions involving two variables, while at the same time using functions involving one variable and functions of the quotient of these two variables.
A. A. Kolpakov
Is it possible to apply a network model to composites with conical inclusions?
A. A. Kolpakov
Is it possible to apply a network model to composites with conical inclusions?
Cédric Villani
N. Balakrishnan
Traditions of the 150-year-old st.
S. Strelitz
Asymptotics are built for the solutions $y_j(x, \lambda)$, $y_j degrees{(k)}(0, \lambda)=\delta_{j\, n-k}$, $0\le j, k+1\le n$ of the equation $l(y)=\lambda p(x)y, \quad x\in [0,1], $ where $l(y)$ is a linear differential operator of whatever order $n\ge .
Thierry Cazenave
This book presents in a self-contained form the typical basic properties of solutions to semilinear evolutionary partial differential equations, with special emphasis on global properties.