Bibliographies (provisional text)
Books
Brezis, H.
(1983) Analysis fonctionnelle.Masson.
Choquet, G.:
(1964) Analysis course. Topologie.Masson.
Day, MM:
(1973) Normed linear spaces. MS.
Deimling, K.:
i) (1984) Nonlinear analysis.SP (1984
ii) (1992) Multivalued Differential Equations, Walter de Gruyter.
Dieudonne, J.
Analysis Foundation moderne.Gauthier-Villars.
Dugundji, J-Grana, A.:
(1982) Fixed point theory.Warzawa: PWN.Polish Scientific publ. (1984)Uniform convexity,hyperbolic geometry and nonexpansive mappings.
Pure and appli.math.
Gonnord,S.-Tosel,N.:
(1996)Topologie et analyse fonctionnelle.Ellipses.
Kirk,W.A.-Goebel,K.:
(1990)Topics on metiric fixed point theory.Cambridge.
Kirk,W.A.- S,Brailey.:
(2001)Handbook of Metric Fixed Point Theory.SP.
Kothe,G.:
(1969)Topological vector spaces I.SP.
Kozlowski,W.M.:
(1988)Modular function spaces.Dekker.
Krasnoselskii,M.A.-Burd,V.Sh.—Kolesov,Yu.S.:
(1984)Nonlinear almost periodic oscillations.John Wiley
Krasnoselskii,M.A.-Zabreiko,P.P.:
(1984) Geometrical Methods of Nonlinear Analysis.SP
Lelong-Ferrand, J-Combes, F-Lenorgne, D-Villard, M.:
d'analyze problems Dunod (1967)..
Lindenstrauss, J-Tzafriri, L.:
(1996) Classical Banach spaces I and II: Sequences spaces; Function spaces.SP.
Lipschutz, S.: Topology
Cours et problemes. Series Foam (1981).
Lusternik, L-Sobolev, V.:
(1989) Precis d'analyze fonctionnelle.Editions Mir.
Martin, R.:
(1976) Nonlinear operators and differential equations in Banach spaces.Wiley
Musielak, J.: Orlicz spaces and modular
spaces.LN 1034.SV. (1983).
Zeidler, E:
(1984) Nonlinear Functional Analysis and its Applications: Part 1: Fixed-Point Theo
Articles:
Ait taleb,A.:
Points fixes et applications aux equations integrales dans les espaces modulaires.
These de troisieme cycle.Departement de Mathematiques.Rabat(1996)
Ait Taleb,A.-Hanebaly,E.:
i)A fixed point point theorem and its applications to integral equations in modular function spaces.Proc.Amer.Math.Soc.128(2000),419-426.
ii)A fixed point theorem and its applications to integral equations in modular function spaces. Proc. Amer. Math. Soc. 127 (1999) 2335-2342.
Alspach,D.E.:
A fixed point free nonexpansive map.Proc.Amer.Math.Soc.82,423-426.(1981)
Ambrosetti,A.:
(1967) Un teorema di esistenza per le equazioni differenziali negli spazi di Banach.Rend.Sem.Mat.Univ.Padova,39,349-360.
Anderson,D.E.-Singh,K.L.-Withfield,J.H.M.:
Common fixed points for family of mappings.Internat.J.Math and Math.sci.V.7 N0 1(1984) 89-95.
Aronszajn,N. - K.T. Smith.:
Invariant subspaces of completely continuous operators, An. Math.,60, 1954, 345-350.
Bae, J. S. - Cho, E. W. - Yeom, S. H. (1994).:
A generalization of the Caristi-Kirk fixed point theorem and its applications to mapping theorems". J. Korean Math. Soc. 31 (1): 29–48.
Bae, J.S. (2003).:
Fixed point theorems for weakly contractive multivalued maps. "J. Math. Anal. Appl. 284 (2): 690-697.
Baillon, JB-Haraux, A.:
(1977) behavior at infinity for the equations of evolution with forcing periodique.Arch.Rat.Mec.Anal.67 0.101 to 109
Baillon, JB-Schöneberg, R.
i) (1981) Asymptotic normal structure and fixed points of nonexpansive mappings.Proc.Ams.81 0.257 to 264.
ii) (1978-1979) Some aspects of the theory of fixed points in space Banach.Seminaire analysis fonctionnelle.Ecole Polytechnic.
Banach, S.: On
operations in abstract sets and their application to integral equations . Fund.math.3 (1922) ,133-181
Belluce, L. P.- Kirk, W. A.:
Fixed-point theorems for families of contraction mappings. Pacific J. Math. 18 1966 213--217.
Bessaga,C.:
On the converse of the Banach fixed point principle. Colloq.Math.7(1959)41-43.
Boyd,D.W-Wong,J.S.W.:
On nonlinear contractions.Proc.amer.math.soc.458-464(1969)
Branciari,A.:
A fixed point theorem for mapping satisfying a contractive condition of
integral type.IJMMS 29 9(2002)531-536 .
Brezis,H-Bowder,F.E.:
(1976) A general principle on ordered sets in nonlinear functional analysis.Advances in Math 21,355-64.
Brodski,M.S.-Milman,D.P.On the center of a convex set.Dokl.Acad.Nauk.SSSR 59,837-840(1948)
Brouwer, L. E. J.:
Beweis des ebenen Translationssatzes.Math. Ann. 72 (1912), no. 1, 37--54.
Browder,F.E.:
i)Fixed-Point Theorems for Noncompact Mappings in Hilbert Space
Proc.Nat. Acad.Sci.U.S.A, Vol. 53, No. 6 (Jun. 15, 1965), pp. 1272-1276
ii)Nonexpansive nonlinear operators in Banach spaces.Proc.Nat.Acad.Sci.USA,54,1041-1044(1965)
iii) On the convergence of successive approximations for
nonlinear functional equations, Indag. Math. 30 (1968).
iv)Remarks on fixed point theorems of contractive type.Nonlinear annal.3,657-661(1979).Erratum to this paper:ibid.5,111(1981)
Burton, T.A.-Kirk,C.:
A fixed point theorem of Krasnoselskii-Schaeffer type, Math.Nachr.,
189(1998), 23-31.
Caristi,J. :
Fixed point theorems for mappings satisfying inwardness conditions.
Trans.AMS.215,241-251(1976)
Caristi,J.-Kirk,W.A.:
Mapping theorems in metric and Banach spaces.Bull.Acad.Polon.Sci.23,891-894(1975)
Ciric,L.B:
Generalized contractions and fixed-point theorems, Publ. Inst. Math.(Beograd)(N.S.) 12(26) (1971), 19–26.Proc.Amer.Math.Soc.V45,N2(1974)266-273
Clarke, F.H.:
Pointwise contraction criteria for the existence of fixed points,Canad. Math. Bull.,21 (1978), 7–11.
Clarkson,J.A.:
Uniformly convex spaces.Trans.Amer.Math.Soc.40,1936, 394-414.
Darbo,G.:
Punti unito in transformazioni in condominio non compatto.Rend.Sem.mat.Univ.Padova 24,84-92(1955)
Day, M. M.:
Strict convexity and smoothness of normed spaces, Trans. Amer. Math.
Soc, 78 (1955), 516-528.
De marr, R.:
i)A common fixed point theorem for commuting mappings. Amer. Math. Monthly, 70 (1963) 535--537.
ii)Common fixed points for commuting contraction mappings. Pacific J. Math., 13 (1963) 1139--1141.
Dirk Werner.:
A proof of the Markoff-Kakutani fixed point theorem via the
Hahn-Banach theorem. Extracta Mathematicae.Volum. 8,Num. 1,337-38 (1992).
Downing,D-W.A. Kirk.:
A generalization of Caristi’s theorem with applications to nonliear mapping theory.Pacific J.Math..69(1977),339-345.
Dugundji,J.:
Positive definite functions and coincidences.Fund.Math.90,131-146(1976)
Edelstein,M.:
i)On fixed and periodic points under contractive mappings.
J.LMS,37,74-79(1962)
ii))On non-expansive mappings on Banach spaces.
Proc.Camb.Phil.Soc.60,439-447
Ekeland,I.:
On the variational principle.J,Math.Anal.Appl.47,324-353(1974)
Gillepsie,A.-Williams,B.:
(1979) Fixed point theorem for nonexpansive mappings on Banach spaces med uniformly normal structue.Applicable Anal.9 ,121-4.
Goebel, K.:
(1975) On the structure of the minimal invariant sets for nonexpansive mappings.Annal.Univ.Marie Curie Sklodowska 29.73-7
Gohde, D.: Zum
principle that contractionary Abbildung. Math.Nachr.30 ,251-258 (1965)
Gossez, JP-Lami Dozo, E.: Some geometric properties
related to the fixed point theory for nonexpansive mappings.Pacific Journal of Math.V40, no 3.1972
Hajji A.-Hanebaly, E.:
i) Commuting mappings and alpha-compact type fixed point theorem in
Locally convex spaces.Int.Journal of Math.Analysis.
Vol1, 2007, n0 14661-680.
ii)Perturbed Integral Equations in Modular Function Spaces.Electro.J.Qual.Theory Differ.Equa.2003,No 27,7pp.
iii)Fixed point theorem and its application to perturbed
integral equations in modular function spaces,” Electronic Journal of Differential Equations, vol. 2005, no. 105, pp. 1–11, 2005.
Hanebaly,E.:
i)Solutions periodiques d’equations differentielles non lineaires en dimension infinie.C.R.A.S.,288,serie A ,623-626 (1979)
ii)Fixed point theorems in modular Spaces.Preprint in Arxiv(0511319)2005.
iii) Solutions presque périodiques d'équations différentielles monotones.
C. R. Acad. Sci. Paris Sér. I Math. 296 (1983), no. 5, 263-265
iv) Study of periodic solutions of non linear differential equations whose solutions are valued in Banach spaces
reel.These of third cycle.Universite of BordeauxI (1979).
v) Contribution to the study of periodic solutions and almost-periodic differential equations of non-linear on espaceces of Banach.These of state.
University of Pau and the Adour. (1988)
vi) A fixed point theorem and periodic solutions of differential equations V-dissipative. Fixed Point Theory and Applications (Marseille, 1989), 221 - 230, Pitman Res. Notes Math. Ser., 252, Longman Sci. Tech., Harlow, 1991 .. (Editors: Baillon, JB, Thera, MA)
Hanebaly, E.- Marzouki, B.:
Periodic and almost periodic solutions for multi-valued differential equations in Banach spaces. Electron. J. Differential Equations 2000, No. 24, 16 pp.
Hanner,O.:
(1956) On the uniform convexity of L and l .Ark.Mat.3,239-244.
Horvath,C.:
Measure of non-compactness and multivalued mappings in complete topological spaces.J.Math.Anal.Appli.108 (1985) ,403-408.
?Hu,Z- W.B. Moors,W.B.- Smith,M.A.:
On a Banach space without a weak mid-point locally ... {56} (1997), 193-196.
Jachymski,J.
(1997) Equivalence of some contractivity properties over metrical strutures.Proc.Amer.math.Soc.V125.N8.2327-2335.
Janos,L.:
A converse of Banach's contraction theorem.Proc.AMS 16,287-289(1967)
Jungck,,G.:
(1966)Commuting Mappings and Common Fixed Points
The American Mathematical Monthly, vol. 73, no. 7, p. 735.
Kakutani, S.:
i) (1938)Two fixed-point theorems concerning bicompact convex sets.Proc.Imp.Acad.Tokyo.14,242-245.
ii)(1943).Tpopolgical properties of the unit sphere of a Hilbert space. Proc.Imp.Acad.Tokyo.19,269-271.
Kannan,R.:
Some results on fixed points II.Amer.Math.Monthly.76,405-408(1969)
Karlovitz,L.:
Existence of fixed points for nonexpansive mappings in spaces without normale structure .Pacific J.Math.66,153-6 (1976)
Khamsi,M. A.:
(1992)Nonlinear semigroups in modular function spaces,” Mathematica Japonica, vol. 37, no. 2, pp. 291–299.
Khamsi,M.A.-Kozlowski,W.M.-Reich,S.:
(1990)Fixed point theory in modular function spaces.
Nonlinear Analysis, theory, methods and Applications. v.14, 11. 935-953.
Kirk,W.A.:
i)A fixed point theorem for mapping which do not increase distance Amer.Math.Monthly.72,1004-1006(1965)
ii)Caristi’s fixed point theorem and metric convexity, Colloq. Math., 36(1976),
81–86.
iii)Fixed point theory for nonexpansive mapping.Fixed point theory(E.Fadel and G.Fournier,eds).LNM.no 886.SP(1981).pp 484-505.
iv)On mappings with diminuishing orbital diameteres.J.LMS.44,107-111(1969)
v)Some questions in metric fixed point theory.Recent advances on metric fixed point theory(T.D.Benavides,ed.).University de Sevilla(1996);pp.73-97
Kirzbraun,M.D.:
(1934)Uber die Zussamenziehende und Lipschistsche Transformationen,Fund.Math.22,77-108.
Knaster, B.:
(1928) A theorem on functions together. Ann.Soc.Plon.Math.6, 0.133 to 134.
Kuratowski, C. :
On complete spaces, Fund. Math., 15 (1930), p. 301-309.
Fan, K. :
Fixed-point and Minimax Theorems in Locally convex topological linear spaces. Proc. Na t. Acad. Sci. USA 38, (1952). 121-126.
Liouville, J. :
On the development of the functions or parts of functions in series
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Lomonosov, VI:
Invariant Subspace for operators commuting operators.Functional.Anal.Appli.7 With Compact (1973) ,213-214.
Lovaglia,A.;
Locally uniformly convex spaces. Trans. Amer. Math. Soc., 78 (1955), 225–238
Lucimar Nova ,G.:
Fixed points for some discontinuous operators.Pacific journal of mathematics.V.123,N0 1(1986)189-196.
Markin, J.:
(1968) A fixed point theorem for set valued mappings. Bull. Amer.Math.Soc.74,639-640.
Markoff,A.:
Quelques theoremes sur les ensembles abeliens.Doklady.Akad.Nauk.SSSR(N.S.).10(1936),311-314.
Martin,R.:
Nonlinear operators and differential equations in Banach spaces.Wiley (1976)
Massera,J.L.:
The existence of periodic solutions of systems of differential
equations.Duke Math.J.1950 ,17,457-475.
Matkowski, J.: Integrable solutions of functional
equations.Dessertationes
Mathematicae 77, 1975 Warzawa
Maurey, B:
(1981) Fixed points of contraction of some weakly compact sets in L ^ 1.Seminar Analysis functionnal 80-81, Ecole Polytechnique, Palaiseau ..
Meyers, PR: A conversation
Banach's contraction theorem.J.Res.Nat.Standards sect.B71 0.73-76 (1967)
Morales, P.:
contraction principle "in pseudo-uniform spaces. , Pp. 300-308, Lecture Notes in Math
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Musielak, J-Orlicz, W.:
(1959) is modular spaces. Studia Mathematica vol. 18, pp. 49–65.
Musielak,J.:
(1983)Orlicz spaces and modular spaces.LN 1034.SV.
Nadler,S.B.:
Multivalued contracting mappings.Pacif.J.Math.30(1969),475-488
Nakano,H.:
?(1959)Modular Semi-Ordered Spaces, Tokyo, Japan.
Nelson,J.E.-Sing,K.L.-Whitfield,J.H.M.:
Normal structure and nonexpansive mapping in Banach spaces. Nonlinear analysis Th.M.RassiasEdit.,Word Scientific Publ. Co Singapours ,1987,433-492.
Penot,J.P.:
A short constructive proof of Caristi's fixed point theorem.Publications Math. l'universite de Pau.1-3(1976)
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Memoire sur les equations aux deivees partielles et la methode
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Local uniform convexity of Day's norm on co, Proc Amer. Math.
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A note on contractive mappings, Proc. Amer. Math. Soc. 13 (1962), 459{465.
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i)Fixed Points of Nonlinear and Asymptotic Contractions in the Modular Space. Abstract and Applied Analysis.Volume 2007 (2007), Article ID 40575, 10 pages
?ii)A new version of Krasnoselskii's fixed point theorem in modular spaces.
Reissig, R.:
Periodic solutions of a third order nonlinear differential equation. Ann. Mat. Pura
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Rhoades,B.E.:
i)Contractivity definitions revisited.Contemporary Mathematics Topogical Methods in Nonlinear Functional Analysis.V 21(1982)
ii)Two fixed points theorems for mappings satisfying a general contractive condition of integral type.IJMMS 2003;63;4007-4013
Sadovskii,B.N.:
Limit compact and condensing operators.Russian.Math.Surveys(1972).27,85-155.
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Der fixpunktsatz in funktionalraumen.Studia math.2,171-180(1930)
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Measure of non-compactness and ordinary differential equations in Banach spaces", Bull. Acad. Polon. Sci. Sér. Sci. Math. Astronom. Phys., 19 (1971), 831–835
Takahashi,W.:
Existence theorems generalizing fixed points theorems for multivalued mappings.Fixed point theory and applications.P.R.N.M.S(1990), 397-406.(Editeurs:Baillon,J.B-Thera,M.A)
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A lattice-theoretical fixed point theorem and its applications. Pacific Journal of Mathematics, vol. 5 (1955), pp 285-309.
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On locally uniformly convex and differentiable norms in certain nonseparable Banach spaces.Studia Mat.73, 1971 ,173-180.
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(1935)Ein Fixpunktsatz.Mat.Ann.111,767-776.
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Generalization of the converse of the contraction mapping principle.Canad.J.Math.18,1095-1104(1966)
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On a generalized modulus of convexity and uniform normal structure.Acta Math. Scientia.2007,27 B(4) ,838-844.
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(1992)A fixed point theorem and its applications to integral-functional equations.
Bull.Austral.Math.Soc.Vol.46,179-186.
ie d (1 / p) + (1 / q) = 1 . Prove that T has a fixed point. 
Banach contraction. The 
Goebel, K-Reich, S.: