21. Citations: Neural Networks For Localized Approximation Of Real Functions - Mhask HN Mhaskar. Neural networks for localized approximation of real functions. HNMhaskar. Neural networks for localized approximation of real functions. http://citeseer.nj.nec.com/context/256107/0

6 citations found. Retrieving documents... H.N. Mhaskar. Neural networks for localized approximation of real functions . In C.A. Kamm et al., editor, Neural networks for signal processing III, Proceedings of the 1993 IEEE-SP Workshop, pages 190196, New York, 1993a. IEEE Signal Processing Society. Home/Search Document Not in Database Summary Related Articles Check This paper is cited in the following contexts: Learning with kernel machine architectures - Evgeniou (2000) (Correct) ....b i (x) are bell shaped, local functions, whose locality will depend on the choice of the kernel K, on the density of data points, and on the regularization parameter #. This shows that apparently global approximation schemes can be regarded as local, memory based techniques (see equation 3. Mhaskar, 1993a 2.2 From regression to classification In the particular case that the unknown function takes only two values, i.e. 1 and 1, we have the problem of binary pattern classification, i.e. the case where we are 3 Notice that this duality is di#erent from the one mentioned at the end of .... H.N. Mhaskar.

22. Citations: Real Functions For Representation Of Rigid Solids - Shapiro (Research V. Shapiro, real functions for representation of rigid solids , ComputerAided Geometric Design 11, 2(152175), 1994. 17 citations found. http://citeseer.nj.nec.com/context/169410/0

17 citations found. Retrieving documents... V. Shapiro, Real Functions for Representation of Rigid solids , Computer Aided Geometric Design, 11(2): 153-175, 1994. Home/Search Document Not in Database Summary Related Articles Check This paper is cited in the following contexts: Software Tools Using CSRBFs for Processing Scattered Data - Kojekine, Hagiwara.. (Correct) ....points x in space satisfying f x z for a continuous function f . Such a representation is usually called a function representation. Set theoretic solids have been successfully included in this type of representation with the application of R functions and their modifications (see , 2] A vast volume of literature is devoted to the subject of scattered data reconstruction and interpolation. In most applications, Delaunay triangulation is used for 3D reconstruction. The main idea of Delaunay decomposition is to reconstruct a surface from non uniform samples by connecting .... V. Shapiro, Real Functions for Representation of Rigid solids , Computer Aided Geometric Design, 11(2): 153-175, 1994.

23. A Primer Of Real Functions - Cambridge University Press Home Catalogue A Primer of real functions. Related Areas A Primer of RealFunctions. 4th Edition. Ralph P. Boas, Edited by Harold P. Boas. £24.95. http://books.cambridge.org/088385029X.htm

Home Catalogue Related Areas: Pure Mathematics Carus Mathematical Monographs New titles Email For updates on new titles in: Pure Mathematics A Primer of Real Functions 4th Edition Ralph P. Boas, Edited by Harold P. Boas In stock Only for sale in Australia, United Kingdom, Ireland, New Zealand, South Africa, United States of America Reviews ‘It is a great pleasure to see the new, the fourth edition of this gem which is well-known all over the world where mathematicians live. This is an important work especially for teachers and even for (trained) students.’Acta. Sci. Math. Contents Cambridge University Press 2001. Security Order by phone (+44 (0)1223 326050) or fax (+44 (0)1223 326111).

24. An Uncertainty Analysis Of Some Real Functions For Image Processing Applications ABSTRACT An Uncertainty Analysis of Some real functions for Image Processing Applications.JA Bloom, TR Reed. Prof. Todd R. Reed University of California Dept. http://www.mat.univie.ac.at/~nuhag/Gabor/archive/abstracts/1997/br2_97.html

ABSTRACT An Uncertainty Analysis of Some Real Functions for Image Processing Applications J. A. Bloom, T. R. Reed Prof. Todd R. Reed University of California Dept. of Electrical and Computer Engineering Davis, CA 95616 email: trreed@ucdavis.edu homepage: www.ece.ucdavis.edu/ispg Keywords: Uncertainty, Hermite functions, Gaussian derivatives, Gabor cosine functions Published: Proceedings of the IEEE International Conference on Image Processing ,1997,October ,Page III-670 through III-673 GaborHomepage GaborArchive GaborSearch

25. THE 10th SUMMER SCHOOL ON REAL FUNCTIONS THEORY Institute of the Slovak Academy of Sciences, Bratislava and Kosice, is organizingthe traditional Summer School on real functions Theory dedicated to the http://www.auburn.edu/~brownj4/slov.html

THE 10th SUMMER SCHOOL ON REAL FUNCTIONS THEORY First announcement The conference programme will cover the topics: generalized continuity, differentiability, and integrability, structures on the real line as well as applications. Six invited lectures given by Jack Brown (Auburn, USA) Zbigniev Grande (Zielona Gora, Poland) Jaroslav Kurzweil (Prague, Czechia) Ivan L. Reilly (Auckland, New Zealand) and 20min communications by participants have been planned. The mathematical community is warmly invited to attend. 040 01 Kosice, Slovakia e-mail: musavke@linux1.saske.sk; jhaluska@linux1.saske.sk; musavke@ccsun.tuke.sk; tel./fax: ++(42)(95)6228291

26. Progress And Poverty, 5:1 The Real Functions Of Capital Progress and Poverty, Book One, Chapter Five, The real functions of Capital, by HenryGeorge, showing that capital makes laboring more efficient, but does not http://schalkenbach.org/library/george.henry/pp015.html

Henry George Progress and Poverty Book I Wages and Capital Chapter 5: The real functions of capital How capital makes labor more effective What capital doesn't do ... Solutions to poverty fundamentally flawed Epigraph to Book I: He that is to follow philosophy must be a freeman in mind. Ptolemy How to link to specific passages How to buy this book About Henry George ... Next Chapter Book I: Wages and Capital Chapter 5: The real functions of capital It may now be asked: If capital is not required for the payment of wages or the support of labor during production, what, then, are its functions? The previous examination has made the answer clear. Capital, as we have seen, consists of wealth used for the procurement of more wealth, as distinguished from wealth used for the direct satisfaction of desire; or, as I think it may be defined, of wealth in the course of exchange. Capital, therefore, increases the power of labor to produce wealth: (1) By enabling labor to apply itself in more effective ways, as by digging up clams with a spade instead of the hand, or moving a vessel by shoveling coal into a furnace, instead of tugging at an oar. (2) By enabling labor to avail itself of the reproductive forces of nature, as to obtain corn by sowing it, or animals by breeding them. (3) By permitting the division of labor, and thus, on the one hand, increasing the efficiency of the human factor of wealth, by the utilization of special capabilities, the acquisition of skill, and the reduction of waste; and, on the other, calling in the powers of the natural factor at their highest, by taking advantage of the diversities of soil, climate and situation, so as to obtain each particular species of wealth where nature is most favorable to its production.

27. Fast Fourier Transform For Real Functions Increasing The Sample Points With Slow Fast Fourier Transform for real functions Increasing the Sample Points withSlow Geometric Progression. TORII TATSUO ?1 , HASEGAWA TAKEMITSU ?2. http://www.ipsj.or.jp/members/Journal/Eng/2403/article010.html

Last Update¡§Thu May 24 14:40:42 2001 IPSJ JOURNAL Abstract Vol.24 No.03 - 010 Fast Fourier Transform for Real Functions Increasing the Sample Points with Slow Geometric Progression TORII TATSUO HASEGAWA TAKEMITSU Department of Informtion science, Faculty of Engineering, Nagoya University Department of Information Science,Faculty of Engineering, Fukui University ¢¬Index Vol.24 No.03 IPSJ Journal Contents Web Members Service Menu Comments are welcome. Mail to address editt@ips j.or.jp , please.

28. A Method Of Approximating Real Functions Using The Charge Simulation Method A Method of Approximating real functions Using the Charge Simulation Method. DAIOKANO ?1 , HIDENORI OGATA ?2 , KANAME AMANO ?1 , TETSUO INOUE ?3. http://www.ipsj.or.jp/members/Journal/Eng/3912/article019.html

Last Update¡§Thu May 24 14:44:26 2001 IPSJ JOURNAL Abstract Vol.39 No.12 - 019 A Method of Approximating Real Functions Using the Charge Simulation Method DAI OKANO HIDENORI OGATA KANAME AMANO TETSUO INOUE Department of Computer Science,Faculty of Engineering,Ehime University Department of Applied Physics,Graduate School of Engineering,The University of Tokyo Department of Applied Mathematics,Kobe Mercantile Marine College In this note,we present a method of approximating the real function f(x)analytic on a bounded closed interval by applying the charge simulation method and the Joukowski transformation. ¢¬Index Vol.39 No.12 IPSJ Journal Contents Web Members Service Menu Comments are welcome. Mail to address editt@ips j.or.jp , please.

29. 26 Real Functions 697 703. Preiss D. Limits of derivatives. 92 (1968), pp. 307 309. PreissD. On the first derivative of real functions. 114 (1970), pp. 817 822. http://www.emis.de/journals/CMUC/cmucinde/cams-26.htm

Alzer H. Note on special arithmetic and geometric means . 35:2 (1994), pp. 409 412. Aversa V., Laczkovich M., Preiss D. Extension of differentiable functions . 26:3 (1985), pp. 597 609. Balcerzak M. A generalization of the theorem of Mauldin . 26:2 (1985), pp. 209 220. On pointwise limits of sequences of $I$-continuous functions . 27:4 (1986), pp. 705 712. Bongiorno B., Pfeffer W.F. A concept of absolute continuity and a Riemann type integral . 33:2 (1992), pp. 189 196. Ciesielski K., Larson L. . 35:4 (1994), pp. 645 652. . 16:1 (1975), pp. 37 57. An example concerning small changes of commuting functions . 7:2 (1966), pp. 123 126. Gwinner J. Mean value theorem for convex functionals . 18:2 (1977), pp. 213 218. Kalina M. Expected values in the alternative set theory and their applications to some limit theorems . 35:1 (1994), pp. 169 179. Baire classification and infinite perceptrons . 13:2 (1972), pp. 373 396. Remarks on delta-convex functions . 31:3 (1990), pp. 501 510. Kostyrko P. Quasicontinuity and some classes of Baire 1 functions . 29:3 (1988), pp. 601 609.

30. OSP.RU:Èçäàòåëüñòâî "Îòêðûòûå Ñèñòåìû"::Èíôîðì� 1 Shape Modeling and Computer Graphics with real functions, WWW site atURL http//www.uaizu.ac.jp /public/www/labs/sw-sm/FrepWWW/F-rep.html. http://www.osp.ru/os/1996/05/14.htm

SysAdmin OSP.RU Íîâîñòè ïî e-mail Íîâîñòè IT Ìîäåëèðîâàíèå ôîðì c èñïîëüçîâàíèåì âåùåñòâåííûõ ôóíêöèé valery@gostdvor.msk.ru assourin@ntuvax.ntu.ac.sg Îäíî èç áûñòðî ðàçâèâàþùèõñÿ íàïðàâëåíèé â ãåîìåòðè÷åñêîì ìîäåëèðîâàíèè è ìàøèííîé ãðàôèêå - íàçûâàåìîå "ôóíêöèîíàëüíîå ïðåäñòàâëåíèå". Ýòî îäíà èç íåìíîãèõ â Ì îáëàñòåé, ãäå ïðèîðèòåòíûìè ïðèçíàíû ðàáîòû ðîññèéñêèõ ñïåöèàëèñòîâ.  ñòàòüå äàåòñÿ êðàòêèé îáçîð âûïîëíåííûõ çà ïîñëåäíèå ãîäû ðàáîò, ðåçóëüòàòû êîòîðûõ îïóáëèêîâàíû â ðÿäå ìåæäóíàðîäíûõ æóðíàëîâ è òðóäàõ ìåæäóíàðîäíûõ êîíôåðåíöèé. Ýòîò îáçîð âîøåë â êóðñ "Íåÿâíî çàäàííûå ïîâåðõíîñòè â ãåîìåòðè÷åñêîì ìîäåëèðîâàíèè è êîìïüþòåðíîé ãðàôèêå", êîòîðûé áûë ïðåäñòàâëåí â ýòîì ãîäó íà êîíôåðåíöèè SIGGRAPH"96. Ïîëíûé èëëþñòðàòèâíûé ìàòåðèàë ê äàííîé ñòàòüå ìîæíî íàéòè íà ñòðàíèöå ñåðâåðà [1], êîòîðûé áûë ïðèçíàí íà êîíêóðñå "Eurographics"96 WWW competition" ëó÷øèì ïî ðàçäåëó èííîâàöèîííûõ òåõíîëîãèé. Ôóíêöèîíàëüíîå ïðåäñòàâëåíèå (F-rep) îïðåäåëÿåò ãåîìåòðè÷åñêèé îáúåêò êàê åäèíîå öåëîå ñ ïîìîùüþ îäíîé âåùåñòâåííîé íåïðåðûâíîé îïèñûâàþùåé ôóíêöèè íåñêîëüêèõ ïåðåìåííûõ â âèäå F(X) > [2]. Òðàäèöèîííîå èñïîëüçîâàíèå íåÿâíûõ ôóíêöèé â êîìïüþòåðíîé ãðàôèêå îõâàòûâàåò: ñêåëåòîíû (skeletons), ãåíåðèðóþùèå ñêàëÿðíûå ïîëÿ èëè òàê íàçûâàåìûå "êàïåëüíûå îáúåêòû" (blobby objects); ïðèìèòèâû êîíñòðóêòèâíîé ãåîìåòðèè òâåðäûõ òåë (CSG); àëãåáðàè÷åñêèå îòñåêè ïîâåðõíîñòåé â ãðàíè÷íîì ïðåäñòàâëåíèè. F-rep ÿâëÿåòñÿ ïîïûòêîé ïðîäâèæåíèÿ ê áîëåå îáùåé ñõåìå ìîäåëèðîâàíèÿ ñ èñïîëüçîâàíèåì âåùåñòâåííûõ ôóíêöèé. F-rep îáúåäèíÿåò ìíîãèå ðàçíûå ïî ïðèðîäå ìîäåëè, â ÷àñòíîñòè, êëàññè÷åñêèå íåÿâíî çàäàííûå ïðèìèòèâû, îáúåêòû íà áàçå ñêåëåòîíîâ, òåîðåòèêî-ìíîæåñòâåííûå òâåðäûå òåëà, çàìåòàíèÿ, âîêñåëüíûå îáúåêòû, ïàðàìåòðè÷åñêèå è ïðîöåäóðíûå ìîäåëè [2].

31. Research-Set Theory And Real Functions Set Theory and real functions. Members of the research group Dr hab. JacekCichon, Professor of WUT. Dr hab. Michal Morayne, Professor of WUT. http://www.im.pwr.wroc.pl/ang/research/tmnog.html

Set Theory and Real Functions Members of the research group: Dr hab. Jacek Cichon, Professor of WUT Dr hab. Michal Morayne, Professor of WUT Current research activities Complex unions of borel sets Additive properties of ideals of subsets of real line Non-continuous isomorphisms between linear spaces document.write("[",document.lastModified,"]") www@im.pwr.wroc.pl

32. Department Of Real Functions Chair of real functions. Office tel. 63559-62 Head Prof. dr hab.Waladyslaw Wilczynski tel. 635-59-22, e-mail wwil@krysia.uni http://www.math.uni.lodz.pl/kfr_en.shtml

Chair of Real Functions Office tel. 635-59-62 Head Prof. dr hab. Wa³adys³aw Wilczyñski tel. 635-59-22, e-mail: wwil@krysia.uni.lodz.pl Research fields: density topologies; applications of set theory to mathematical analysis; convergence of sequences of functions. Seminar: "Density topologies" (Teusday,10-12 a.m., Room A-207) Chair staff: Prof. dr hab. El¿bieta Wagner-Bojakowska, e-mail: wagner@krysia.uni.lodz.pl Prof. dr hab. Marek Balcerzak, e-mail: mbalce@krysia.uni.lodz.pl Dr hab. Jacek Hejduk, e-mail: jachej@krysia.uni.lodz.pl Dr Ma³gorzata Filipczak, e-mail: malfil@math.uni.lodz.pl Dr Tomasz Filipczak, e-mail: tfil@math.uni.lodz.pl Dr Gra¿yna Horbaczewska, e-mail: grhorb@math.uni.lodz.pl Dr Jerzy Niewiarowski, e-mail: niewiarj@math.uni.lodz.pl Dr Wies³awa Poreda, e-mail: poreda@math.uni.lodz.pl Dr Genowefa Rzepecka, e-mail: arzepec@krysia.uni.lodz.pl M.Sc. Katarzyna Flak, e-mail: flak@math.uni.lodz.pl M.Sc. Aleksandra Karasiñska, e-mail: karasia@math.uni.lodz.pl M.Sc. Sebastian Lindner, e-mail: lindner@math.uni.lodz.pl

33. Limits - Functions The relationship between limits of sequences and limits of real functions is alittle bit subtle. Using these, we can calculate limits of real functions. http://metric.ma.ic.ac.uk/limits/functions/

Limits of Functions A function of a real variable x can have a limit as x tends to infinity, or to minus infinity, or to a particular finite value. This idea can be made quite precise. Explanation. Exploration. The relationship between limits of sequences and limits of real functions is a little bit subtle. Explanation. Exploration. A set of principles, similar to those for limits of sequences, can be established for limits of real functions. Using these, we can calculate limits of real functions. Explanation. Worked Example and "live page". Test Yourself. A very useful "special" result concerns the limit of (sin x x as x tends to zero. Explanation. Exploration. Worked Example and "live page". Test Yourself. The limits of certain fractions can be calculated swiftly using L'Hopital's rule Explanation. Worked Example and "live page". Test Yourself. For certain limit calculations, we can use McLaurin and Taylor expansions. Explanation. Test Yourself. The limit idea helps us make sense of the concept of continuous function Explanation.

34. F-rep Home Page. Shape Modeling And Computer Graphics With Real Functions Shape Modeling and Computer Graphics with real functions. Animatedlizard Key words implicit surfaces, real functions, Rfunctions http://cis.k.hosei.ac.jp/~F-rep/

Shape Modeling and Computer Graphics with Real Functions Key words: implicit surfaces, real functions, R-functions, F-rep, solid modeling, sweeping, set-theoretic operations, CSG, blobby, soft objects, deformation, metamorphosis, volume modeling, isosurfaces, procedural modeling, visualization. What is F-rep? Selected topics Gallery Publications ... What's new? Recent work Minkowski sums Sharp features Constructive hypervolumes Haniwa reconstruction Virtual Computer Art HyperFun project Visit Shape Modeling International '2003 conference home page. Select a mirror site: F-rep page in French by B. Schmitt, LaBRI, France Mirror in USA Sponsored by Eyes, JAPAN There have been visitors to this page since January 1996. This material may not be published, modified or otherwise redistributed in whole or part without prior approval. If you have questions and comments about particular research topics, contact the respective authors directly. Send e-mail to report this Web-site problems. Most recent update: August 12, 2002

35. F-rep Hair Modeling Hairstyles are modeled by procedurally defined real functions with the use of solidnoise , sweeplike technique, offsetting and set-theoretic operations, and http://cis.k.hosei.ac.jp/~F-rep/Fhair.html

Modeling hair Hairstyles are modeled by procedurally defined real functions with the use of "solid noise", sweep-like technique, offsetting and set-theoretic operations, and non-linear deformations. Hairy Cube (500K) more hairy pictures More details on hair modeling can be found in the paper: Sourin A.I. Pasko A.A. Savchenko V.V. "Using real functions with application to hair modelling", Computers and Graphics , vol.20, No.1, Pergamon, 1996, pp.11-19. Electronic version: PostScript (225K) and PostScript + gzip (49K) Back to F-rep Home Page

36. Department Of Real Functions And Probability Theory Webmaster Department of real functions and Probability Theory. Directorprof. dr hab. Tomasz Natkaniec Staff prof. dr hab. Tomasz http://weslake.univ.gda.pl/ludzie_e/math/rp

Search Study Staff Departments News ... Webmaster Department of Real Functions and Probability Theory Director prof. dr hab. Tomasz Natkaniec Staff: prof. dr hab. Tomasz Natkaniec r. 212 tel. 2504 dr hab. Ireneusz Rec³aw, prof. UG r. 225 tel. 2153 dr Joanna Czarnowska r. 324 tel. 2257 dr in¿. Joachim Domsta r. 326 tel. 2155 dr Jan Jastrzêbski r. 325 tel. 2573 dr Grzegorz Krzykowski r. 322 tel. 2142 dr Gra¿yna Kwiecinska r. 324 tel. 2257 dr Marcin Marciniak r. 323 tel. 2505 dr Mariusz Strze¶niewski r. 325 tel. 2573 dr Jolanta Weso³owska r. 322 tel. 2142 mgr Piotr Szuca r. 46 tel. 2161 math.univ.gda.pl math.univ.gda.pl/ludzie/math/in www.univ.gda.pl manta.univ.gda.pl 80-952 Gdansk-Oliwa, ul. Wita Stwosza 57, tel. (+48 58) 552 91 80 webmaster@math.univ.gda.pl sekretariat@math.univ.gda.pl

37. An Uncertainty Analysis Of Some Real Functions For Image Processing Applications October 26 29, 1997 Washington, DC, p. 670 An uncertainty analysisof some real functions for image processing applications. PDF. http://www.computer.org/proceedings/icip/8183/volume3/81830670abs.htm

1997 International Conference on Image Processing (ICIP '97) 3-Volume Set-Volume 3 October 26 - 29, 1997 Washington, DC p. 670 An uncertainty analysis of some real functions for image processing applications J.A.  Bloom, T.R.  Reed Index Terms- image processing; uncertainty analysis; real functions; image processing applications; image compression; analyzing functions; joint locality; uncertainty principle; local function families; visual applications; Gabor's joint uncertainty; numerical basis; Hermite function; Gabor cosine; Gaussian derivative The full text of icip is available to members of the IEEE Computer Society who have an online subscription and an web account

38. [39B22] -- Equations For Real Functions 39B22 Equations for real functions Chang, IckSoon and Kim, Hark-Mahn ProjectionIterative Schemes for General Variational Inequalities, Volume 3, Issue 3 http://jipam.vu.edu.au/subj_classf/39B22.htm

Equations for real functions Chang, Ick-Soon and Kim, Hark-Mahn Projection Iterative Schemes for General Variational Inequalities Volume 3, Issue 3 , Article Editors R.P. Agarwal G. Anastassiou T. Ando H. Araki A.G. Babenko D. Bainov N.S. Barnett H. Bor J. Borwein P.S. Bullen P. Cerone S.H. Cheng L. Debnath S.S. Dragomir N. Elezovic A.M. Fink A. Fiorenza T. Furuta L. Gajek H. Gauchman C. Giordano F. Hansen D. Hinton A. Laforgia L. Leindler C.-K. Li L. Losonczi A. Lupas R. Mathias T. Mills G.V. Milovanovic R.N. Mohapatra B. Mond M.Z. Nashed C.P. Niculescu I. Olkin B. Opic B. Pachpatte Z. Pales C.E.M. Pearce J. Pecaric L.-E. Persson L. Pick I. Pressman S. Puntanen F. Qi A.G. Ramm T.M. Rassias A. Rubinov S. Saitoh J. Sandor S.P. Singh A. Sofo H.M. Srivastava K.B. Stolarsky G.P.H. Styan L. Toth R. Verma F. Zhang School of Communications and Informatics Victoria University of Technology JIPAM is published by the School of Communications and Informatics which is part of the Faculty of Engineering and Science , located in Melbourne, Australia. All correspondence should be directed to the editorial office

39. 26Xxx -  Real Functions 26Xxx real functions 26Axx Functions of one variable 26A15, Continuity and related questions (modulus of continuity http://jipam.vu.edu.au/subj_classf/26Xxx.htm

R eal F unctions [26Axx] Functions of one variable Continuity and related questions (modulus of continuity, semicontinuity, discontinuities, etc.) Lipschitz (Hölder) classes Fractional derivatives and integrals Integrals of Riemann, Stieltjes and Lebesgue type Nondifferentiability (nondifferentiable functions, points of nondifferentiability), discontinuous derivatives Monotonic functions, generalizations Convexity, generalizations Functions of several variables Integration: length, area, volume Polynomials, rational functions Polynomials: location of zeros Polynomials: analytic properties None of the above, but in this section [26Dxx] Inequalities Inequalities for trigonometric functions and polynomials Inequalities involving other types of functions Inequalities involving derivatives and differential and integral operators Inequalities for sums, series and integrals Other analytical inequalities None of the above, but in this section d Miscellaneous topics Means Editors R.P. Agarwal

40. Fiche Document -Complexity Theory Of Real Functions Translate this page Rechercher dans Ouvrages, Rapports. Périodiques. Fiche du document Ouvrage- Cote en commande Complexity theory of real functions ISBN 0-817-63586-6. http://catalogue-bibliotheque.imag.fr/Document.htm&numrec=031633091981580

web-bibliotheque@imag.fr Rechercher dans : Ouvrages, Rapports Fiche du document Ouvrage - Cote : [en commande] Complexity theory of real functions ISBN 0-817-63586-6 Voir les autres documents des auteurs : Ko, Ker-I. Voir les autres documents des auteurs, personnes morales : Fax 04.76.63.55.67 email bibliotheque@imag.fr

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