ALGEBRA TALTEORI KOMBINATORIK A-L
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F.Almgren:
Plateau's problem;
an introction to varifold geometry.
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E.Artin:
Galois theory;
lectures delivered at the Univ. of Notre Dame.
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D.Asche:
An introduction to groups.
R.B.Ash:
A primer of abstract mathematics.
A.Baker:
A concise introduction to the
theory of numbers.
H.F.Baker:
Principles of geometry.
Vol. 1-2.
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T.Barnard, H.Neill:
Matehematical groups.
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A.H.Beiler:
Recreations in the theory of numbers;
the queen of mathematics entertains.
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N.L.Biggs:
Discrete mathematics
W.Blaschke:
Einführung in die Differentialgeometrie.
L.M.Blumenthal:
A modern view of geometry.
K.P.Bogart:
Introductory combinatorics.
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V.Boltyanski, A.Soifer:
Geometrical etudes in combinatorial mathematics.
R.Bonola:
Non-Euclidean geometry;
a critical and historical study of its development.
B.Bunch:
Reality's mirror;
exploring the matter of symmetry.
M.Burrow:
Representaion theory of finite groups.
F.Carlson:
Lärobok i geometri. Vol. 1-2.
F.Carlson:
Rymdgeometri.
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J.Carstensen:
Grafteori.
J.Carstensen:
Talteori.
G.J.Chaitin:
Exploring randomness.
C-C Chen, K-M Koh:
Principles and techniques in combinatorics.
J.Clark, D.A.Holton:
A first look at graph theory.
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J.Cofman:
Numbers and shapes revisited;
more problems for young mathematicians.
J.H.Conway, R.K.Guy:
Boken om tal.
J.H.Conway:
On numbers and games.
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J.H.Conway:
The sensual (quadratic) form.
H.S.M.Coxeter:
Non-Euclidean geometry.
H.S.M.Coxeter:
Projective geometry.
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H.S.M.Coxeter, S.L.Greitzer:
Geometry revisited.
H.B.Curry:
A theory of formal deducibility.
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K.Dam:
Firfarveproblemet.
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G.Davidoff, P.Sarnak, A.Valette:
Elementary number theory,
group theory, and Ramanujan graphs.
R.Dedekind:
Essays on the theory of numbers.
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R.A.Dunlap:
The golden ratio and Fibonacci numbers.
R.A.Frazer, W.J.Duncan, A.R.Collar:
Elementary matrices and some applications
to dynamics and differential equations.
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I.M.Gelfand, A.Shen:
Algebra.
Geometry
at work;
a collection of papers showing applications of geometry.
Ed. C.A.Gorini.
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S.W.Golomb:
Polyominoes;
puzzles, patterns, problems, and packings.
R.L.Goodstein, E.J.F.Primrose:
Axiomatic projective geometry.
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I.Grossman, W.Magnus:
Groups and their graphs.
W.Haack:
Elementare Differentialgeometrie.
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C.R.Hadlock:
Field theory and its classical problems.
P.R.Halmos:
Finite dimensional vector spaces.
R.Honsberger:
Episodes in 19th and 20th century Euclidean geometry.
S.Hugget, D.Jordan;
A topological aperitif.
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N.H.Ibragimov:
Modern gruppanalys;
en inledning till Lies lösningsmetoder
av ickelinjära differentialekvationer.
O.A.Ivanov:
Easy as p?;
an introduction to higher mathematics.
T.H.Jackson:
From polynomials to sums of squares.
H.R.Jacobs:
Geometry.
N.Jacobsson:
Lectures in abstract algebra, vol 1;
basic concepts.
N.Jacobsson:
Lectures in abstract algebra, vol 2;
linear algebra.
N.Jacobsson:
Lectures in abstract algebra, vol 3;
theory of fields and Galois theory.
B.Jonsson, A.Tarski:
Direct decompositions of finite algebraic systems.
E.v.Kamke:
Mengenlehre.
E.F.Krause:
Taxicab geometry;
an adventure in non-Euclidean geometry.
A.G.Kurosch:
Algebraische Gleichungen beliebigen Grades.
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E.Landfriedt:
Thetafunktionen und hyperelliptische Funktionen.
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S.Lipschutz:
Shaum's outline of theory and problems of discrete mathematics.
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S.Lipschutz:
Shaum's outline of theory and problems of linear algebra.
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D.E.Littlewood:
The theory of group characters and matrix representations of groups.
J.Lützen:
Cirklens kvadratur, vinklens tredeling og terningens fordobling;
fra oldtidens geometri til moderne algebra.