E

E. T. Copson

15 books found

Books by E. T. Copson
Metric SpacesE. T. Copson

Metric Spaces

E. T. Copson

2010No page data
Asymptotic ExpansionsE. T. Copson

Asymptotic Expansions

E. T. Copson

2009No page data
The asymptotic expansion of a function defined by a definite integral or contour integralE. T. Copson
⏱ 1h 3m

The asymptotic expansion of a function defined by a definite integral or contour integral

E. T. Copson

194663 pp.
An introduction to the theory of functions of a complex variableE. T. Copson
⏱ 7h 28m

An introduction to the theory of functions of a complex variable

E. T. Copson

1960448 pp.
Metric spacesE. T. Copson
⏱ 2h 23m

Metric spaces

E. T. Copson

1968143 pp.
Asymptotic Expansions (Cambridge Tracts in Mathematics)E. T. Copson
⏱ 2h 8m

Asymptotic Expansions (Cambridge Tracts in Mathematics)

E. T. Copson

1965128 pp.
Partial Differential EquationsE. T. Copson

Partial Differential Equations

E. T. Copson

2009No page data
An introduction to the theory of functions of a complex variableE. T. Copson
⏱ 7h 28m

An introduction to the theory of functions of a complex variable

E. T. Copson

1935448 pp.
Metric spacesE. T. Copson
⏱ 2h 23m

Metric spaces

E. T. Copson

1968143 pp.
an introduction to the theory of function of a complex variablee. t. copson
⏱ 7h 42m

an introduction to the theory of function of a complex variable

e. t. copson

1962462 pp.
an introduction to the theory of functions of a complex variablee. t. copson
⏱ 7h 42m

an introduction to the theory of functions of a complex variable

e. t. copson

1962462 pp.
Asymptotic expansionsE. T. Copson
⏱ 2h 0m

Asymptotic expansions

E. T. Copson

1965120 pp.
An introduction to the theory of functions of a complex variableE. T. Copson
⏱ 7h 28m

An introduction to the theory of functions of a complex variable

E. T. Copson

1935448 pp.
Partial differential equationsE. T. Copson
⏱ 4h 40m

Partial differential equations

E. T. Copson

1975280 pp.
Mathematical Theory of Huygens' Principle. (SECOND EDITION)Bevan B. and E. T. Copson Baker

Mathematical Theory of Huygens' Principle. (SECOND EDITION)

Bevan B. and E. T. Copson Baker

1953No page data