ANALYS A-L;
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L.Ahlfors:
Complex analysis;
an introduction to the theory of analytic
functions of one complex variable.
A.C.Aitken:
Determinants and matrices.
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T.Apostol:
A century of calculus.
(Also given as parts I-II, see Brink in catalogue.)
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R.Beals:
Advanced mathematical analysis.
E.Beckenbach:
An introduction to inequalities.
R.Bellman:
Differential-difference equations.
R.Bellman:
Methods of nonlinear analysis.
B.Birkeland:
Calculus and algebra with Mathcad 2000.
R.P.Boas:
A primer of real functions.
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D.Bressoud:
A radical approach to real analysis.
J.C.Burkill:
The Lebesgue integral.
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A century of calculus;
The R.W.Brink selected papers reprinted from the American matemath, I-II.
H.S.Carslaw:
Theory of Fourier's series and integrals.
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K.-C.Chaang:
Over and over again.
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R.Churchill:
Introduction to complex variables
and applications.
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R.Courant:
Differential and integral calculus, I-II.
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R.Courant:
Introduction to calculus and analysis I.
P.J.Davis:
Spirals;
from Theodorus to chaos.
J.Dieudonné:
Foundations of modern mathematics.
G.F.R.Duff:
Partial differntial equations.
H.B.Dwight:
Tables of integrals and other mathematical data.
R.E.Edwards:
Fourier series;
a modern introduction.
D.Farmer:
Knots and surfaces.
E.Fogelmarck:
Analytisk geometri.
T.Fort:
Finite differences and difference equations in the real domain.
C.Fox:
An introduction to the calculus of variation.
P.Franklin:
Methods of advanced calculus.
C.-E.Fröberg.
Lärobok i numerisk analys.
I.M.Gélfand:
Functions and graphs.
I.M.Gélfand:
The method of coordinates.
M.Golomb:
Elements of ordinary differential equations.
L.M.Graves:
Theory of functions of real variables.
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J.A.Green:
Sequences and series.
G.Hamel:
Integralgleichungen;
Einführung in Lehre und Gebrauch.
J.G.Hocking, G.S.Young:
Topology.
C.Hyltén-Cavallius, L.Sandgren.
Matematisk analys I-II.
E.Jahnke, F.Ende:
Tables of functions;
with formulae and curves.
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J.C.Jaeger:
An introduction to the Laplace transformation.
R.E.Johnson:
Calculus.
L.G.Kelly:
Handbook of numerical methods and applications.
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K.Knopp:
Theory of functionss, I-II.
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K.Knopp:
Elemente der Funktionstheorie.
A.M.Kolmogorov:
Elements of the theory of functions
and functional analysis.
Vol.I. Metric and normed spaces,
Vol.II. Measure. The Lebesgue integral. Hilbert Space.
S.G.Krantz:
Complex analysis;
the geometric viewpoint.
S.G.Krantz:
A panorama of harmonic analysis.
H.Lauwerier:
Fractals,
endlessly repeated geometrical figures.
S.Lefschetz:
Lectures on differential equations.
H.Levy:
Numerical studies in differential equations. Vol.I.