"Heute habe ich etwas niedergeschrieben, das ich vorläufig selbst noch kaum verstehe."
Theodor W. Adorno

Preprints
Short notes
Book reviews
List of publications

Preprints:

• Daugavet's proof of Daugavet's theorem (click here for the original paper in Russian)
• Die polnische Schule der Funktionalanalysis (in German; in: G. Walz (ed.): Faszination Mathematik, Spektrum Verlag 2003, Seite 38-44)
• Funktionalanalysis (in German; in: G. Walz (ed.): Faszination Mathematik, Spektrum Verlag 2003, Seite 93-98)
• Ein Beweis der Riemann-Integrierbarkeit stetiger Funktionen (nach Erhard Schmidt) (Mitteilungen der DMV 2002, Heft 4; in German)
• A remark about Müntz spaces (2000)
• Reference measures and the fine topology (1999; with L. Weis)
• Rajchmans starkes Gesetz der großen Zahlen (1996; in German)

• S. Hu, N.S. Papageorgiou: Research topics in analysis. Volume II. (Zentralblatt vol. 1558; 2025)
• F. Oertel: Upper bounds for Grothendieck constants, quantum correlation matrices and CCP functions. (Zentralblatt vol. 1556; 2025)
• A. Bobrowski: Functional analysis revisited. An essay on completeness. (Zentralblatt vol. 1554; 2025)
• N.S. Papageorgiou, P. Winkert: Applied nonlinear functional analysis. 2nd edition. (Zentralblatt vol. 1550; 2025)
• A. Helfrich-Schkarbanenko: Mathematik und ChatGPT. (from mathematik.de; in German)
• Harold Garth Dales, Ali Ülger: Banach function algebras, Arens regularity, and BSE norms. (Zentralblatt vol. 1546; 2024)
• Eckhard Hitzer (ed.): Quaternionic integral transforms. A machine-generated literature overview. (Zentralblatt vol. 1536; 2024)
• Nicolas Bourbaki: Théories spectrales. Chapitres 3 à 5. (Zentralblatt vol. 1522; 2023)
• Gilles Godefroy: Introduction aux méthodes de Baire (Zentralblatt vol. 1511; 2023)
• Edward G. Effros, Zhong-Jin Ruan: Theory of operator spaces. Reprint of the 2000 Clarendon Press edition. (Zentralblatt vol. 1492; 2022)
• Ananyo Bhattacharya: The Man from the Future: The Visionary Life of John von Neumann (Mathematische Semesterberichte; link)
• Frieder Hermann: Wie der Mensch rechnen lernt(e). (from mathematik.de; in German)
• Paul J. Nahin: In Pursuit of Zeta-3: The World's Most Mysterious Unsolved Math Problem. (from mathematik.de; in German)
• Agnes Handwerk: Von der Mathematisierung in der Ökonomie zur modernen Finanzmathematik: Zeitzeugen berichten. (from mathematik.de; in German)
• Jörg Witte: Genese des Zahl- und Zeitbegriffs aus der Erinnerung. (from mathematik.de; in German)
• G. Pisier: Tensor products of C*-algebras and operator spaces. The Connes-Kirchberg problem. (Zentralblatt vol. 1453; 2021)
• J.M. Isidro: Jordan triple systems in complex and functional analysis. (Zentralblatt vol. 1447; 2020)
• Rudolf Taschner: Die Farben der Quadratzahlen. (from mathematik.de; in German)
• Lara Alcock: Wie man erfolgreich Mathematik studiert. (from mathematik.de; in German)
• N. Weaver: Lipschitz Algebras. 2nd ed. (Zentralblatt vol. 1419; 2019)
• V. Kadets: A Course in Functional Analysis and Measure Theory. (Zentralblatt vol. 1408; 2019)
• W. Woyczynski: Geometry and Martingales in Banach Spaces. (Zentralblatt vol. 1403; 2019, and Newsletter of the EMS 111/2019)
• Aisling McCluskey, Brian McMaster: Undergraduate analysis. A working textbook. (Zentralblatt vol. 1388; 2018)
• Robert Resel: In 101 Abschnitten um die mathematische Welt. (from mathematik.de; in German)
• H.G. Dales, F.K. Dashiell jun., A.T.-M. Lau, D. Strauss: Banach Spaces of Continuous Functions As Dual Spaces. (Zentralblatt vol. 1368; 2017)
• F.-C. Liu: Real Analysis. (Zentralblatt vol. 1364; 2017)
• V.I. Paulsen, M. Raghupathi: An Introduction to the Theory of Reproducing Kernel Hilbert Spaces. (Zentralblatt vol. 1364; 2017)
• A.J. Guirao, V. Montesinos, V. Zizler: Open Problems in the Geometry and Analysis of Banach Spaces. (Zentralblatt vol. 1351; 2017)
• N. Kalton: Selecta. (Zentralblatt vol. 1347; 2016)
• F. Albiac, N. Kalton: Topics in Banach Space Theory. 2nd ed. (Zentralblatt vol. 1352; 2016)
• Thomas Sonar: Die Geschichte des Prioritätsstreits zwischen Leibniz und Newton. (from mathematik.de; in German)
• George B. Thomas, Maurice D. Weir, Joel Hass: Basisbuch Analysis. (from mathematik.de; in German)
• Lynn Gamwell: Mathematics and Art: a Cultural History. (Zentralblatt vol. 1335; 2016)
• Edward Frenkel: Liebe und Mathematik. (from mathematik.de; in German)
• P. Hajek, M. Johanis: Smooth Analysis in Banach Spaces. (Zentralblatt vol. 1327; 2016)
• V. Montesinos, P. Zizler, V. Zizler: An Introduction to Modern Analysis. (Zentralblatt vol. 1321; 2015)
• Sean Connolly: Mathe voll gefährlich. (from mathematik.de; in German)
• R. Duda: Pearls From a Lost City. The Lvov School of Mathematics. (Zentralblatt vol. 1303; 2015)
• Masha Gessen: Der Beweis des Jahrhunderts: Die faszinierende Geschichte des Mathematikers Grigori Perelman. (from mathematik.de; in German)
• M. Ostrovskii: Metric Embeddings. Bilipschitz and Coarse Embeddings into Banach Spaces. (Zentralblatt vol. 1279; 2014)
• G. Ziegler: Mathematik - das ist doch keine Kunst! (from mathematik.de; in German)
• L. Pick, A. Kufner, O. John, S. Fucik: Function Spaces. Vol. 1. 2nd edition. (Zentralblatt vol. 1275; 2013)
• R. Sen: A First Course in Functional Analysis. Theory and Applications. (Zentralblatt vol. 1263; 2013)
• A.Ya. Helemskii: Quantum Functional Analysis. Non-coordinate Approach. (Zentralblatt vol. 1263; 2013)
• M. Pitici (ed.): The Best Writing on Mathematics 2012. (Zentralblatt vol. 1258; 2013)
• M. Popov, B. Randrianantoanina: Narrow Operators on Function Spaces and Vector Lattices. (Zentralblatt vol. 1258; 2013)
• H.-W. Henn: Geometrie und Algebra im Wechselspiel. (from mathematik.de; in German)
• D. Hoffmann: Grenzen der Mathematik. (from mathematik.de; in German)
• T. Crilly: Die großen Fragen - Mathematik. (from mathematik.de; in German)
• K. Houston: Wie man mathematisch denkt. (from mathematik.de; in German)
• E. Jakimowicz, A. Miranowicz, Adam (eds.): Stefan Banach: Remarkable Life, Brilliant Mathematics. (Zentralblatt vol. 1236; 2012)
• E. Stein, R. Shakarchi: Functional Analysis. Introduction to Further Topics in Analysis. Princeton Lectures in Analysis 4. (Zentralblatt vol. 1235; 2012)
• W. Scharlau: Wer ist Alexander Grothendieck? Anarchie, Mathematik, Spiritualität, Einsamkeit. Eine Biographie. Teil 3: Spiritualität. (Zentralblatt vol. 1234; 2012)
• I. und J. Hilgert: Mathematik: ein Reiseführer. (from mathematik.de; in German)
• P. Basieux: Die Architektur der Mathematik. (from mathematik.de; in German)
• M. Pitici (ed.): The Best Writing on Mathematics 2010. (Zentralblatt vol. 1221; 2011)
• O. Egger: Diskrete Stetigkeit (Zentralblatt vol. 1211; 2011)
• F. Toenniessen: Das Geheimnis der transzendenten Zahlen (from mathematik.de; in German)
• M. Willem: Principes d'analyse fonctionnelle. (Zentralblatt vol. 1205; 2011)
• I. Steinwart, A. Christmann: Support Vector Machines. (Zentralblatt vol. 1203; 2011)
• M. Scherfner, T. Volland: Analysis I fürs 1. Semester. (Zentralblatt vol. 1194; 2010)
• D. Choimet, H. Quéffélec: Analyse mathématique. Grands théorèmes du vingtième siècle. (Zentralblatt vol. 1184; 2010)
• Barbara MacCluer: Elementary Functional Analysis. (Mathematical Reviews)
• P. Basieux: Abenteuer Mathematik. (from mathematik.de; in German)
• Richard Becker: Ordered Banach Spaces. (Zentralblatt vol. 1156; 2009)
• Dorothee D. Haroske, Hans Triebel: Distributions, Sobolev Spaces, Elliptic Equations. (Zentralblatt vol. 1133; 2008)
• Robert A. Adams, John J.F. Fournier: Sobolev Spaces. 2nd ed. (Zentralblatt vol. 1098; 2006)
• Adam Bobrowski: Functional Analysis for Probability and Stochastic Processes. (Zentralblatt vol. 1092; 2006)
• M. Willem: Analyse fonctionnelle \'el\'ementaire. (Zentralblatt vol. 1089; 2006)
• Y. Eidelman, V. Milman, A. Tsolomitis: Functional Analysis. (Zentralblatt vol. 1077; 2006)
• N.L. Carothers: A Short Course on Banach Space Theory. (Zentralblatt vol. 1072; 2005)
• A.H. Siddiqi: Applied Functional Analysis (Zentralblatt vol. 1046; 2004)
• Ray Ryan: Introduction To Tensor Products Of Banach Spaces (Jahresbericht der DMV 2004, Heft 4; in German)
• Stan Wagon & Wolfram Research, Inc.: The Mathematical Explorer. Version 1.0 (2001). (Mitteilungen der DMV 2002, Heft 4; in German)
• T. Gowers: Mathematics. A Very Short Introduction. (from mathematik.de; in German)
• M. Aigner & G. Ziegler: Das BUCH der Beweise (from mathematik.de; in German)
• W. Rudin: So hab ich's erlebt (from mathematik.de; in German)
• R. Mankiewicz: Zeitreise Mathematik (from mathematik.de; in German)
• B. Cipra: What's Happening in the Mathematical Sciences? (Mitteilungen der DMV 2001, Heft 4; in German)
• W. Ricker: Operator Algebras Generated by Commuting Projections: a Vector Measure Approach. (Zentralblatt vol. 936; 1999)
• R. Megginson: An Introduction to Banach Space Theory (Zentralblatt vol. 910; 1999)
• P. Wojtaszczyk: Banach Spaces For Analysts (Zentralblatt vol. 858, 1997)

• Werner, Dirk:
  On Wolfgang Lusky's paper ``The Gurarij spaces are unique''.
  Arch. Math. 121, No. 5-6, 615-624 (2023); link
• Werner, Dirk:
  The Perfekt theory of $M$-ideals.
  Math. Scand. 128, No. 2, 389-400 (2022).
• Werner, Dirk:
  Lineare Algebra.
  Birkhäuser xi, 317 p. (2022).
• Kadets, Vladimir; Lopez, Gines; Martin, Miguel; Werner, Dirk:
  Norm attaining operators of finite rank.
  In: R.M. Aron et al. (eds.), The Mathematical Legacy of Victor Lomonosov, pp. 157-187. De Gruyter (2020).
• Kadets, Vladimir; Lopez, Gines; Martin, Miguel; Werner, Dirk:
  Equivalent norms with an extremely nonlineable set of norm attaining functionals.
  J. Inst. Math. Jussieu 19, no. 1, 259-279 (2020).
• Oja, Eve; Viil, Tauri; Werner, Dirk:
  Totally smooth renormings.
  Arch. Math. 112, no. 3, 269-281 (2019).
• Kadets, Vladimir; Perez, Antonio; Werner, Dirk:
  Operations with slicely countably determined sets.
  Functiones et Approximatio 59, no. 1, 77-98 (2018).
• Werner, Dirk:
  Funktionalanalysis (Functional analysis). 8., überarbeitete Aufl. (German)
  Springer-Lehrbuch. Berlin: Springer Spektrum. xiii, 585 S. (2018).
• Jimenez Fernandez, Eduardo; Sanchez Perez, Enrique; Werner, Dirk:
  Approximation of integration maps of vector measures and limit representations of Banach function spaces.
  Ann. Pol. Math. 120, no. 1, 63-81 (2017).
• Brach, Stefan; Sanchez Perez, Enrique; Werner, Dirk:
  The Daugavet equation for bounded vector valued functions.
  Rocky Mount. J. Math. 47, no. 6, 1765-1801 (2017).
• Kadets, Vladimir; Martin, Miguel; Meri, Javier; Werner, Dirk:
  Lipschitz slices and the Daugavet equation for Lipschitz operators.
  Proc. Amer. Math. Soc. 143, no. 12, 5281-5292 (2015).
• Deiser, Oliver; Lasser, Caroline; Vogt, Elmar; Werner, Dirk:
  12 x 12 Schlüsselkonzepte zur Mathematik. 2. Auflage.
  Springer-Spektrum, Heidelberg. xiii, 355 S. (2015)
• Sanchez Perez, Enrique; Werner, Dirk:
  Slice continuity for operators and the Daugavet property for bilinear maps.
  Functiones et Approximatio 50, no. 2, 251-269 (2014).
• Kadets, Vladimir; Martin, Miguel; Meri, Javier; Werner, Dirk:
  Lushness, numerical index 1 and the Daugavet property in rearrangement invariant spaces.
  Canadian Journal of Mathematics 65, no. 2, 331-348 (2013).
• Werner, Dirk:
  Nigel Kalton's work in isometrical Banach space theory.
  Available from the Nigel Kalton Memorial web site.
• Teschke, Olaf; Wegner, Bernd; Werner, Dirk (eds.):
  80 Years of Zentralblatt MATH. 80 footprints of distinguished mathematicians in Zentralblatt. With an essay by Silke Göbel.
  Berlin: Springer. 194 p. (2011).
• Werner, Dirk:
  Funktionalanalysis (Functional analysis). 7., korrigierte und erweiterte Aufl. (German)
  Springer-Lehrbuch. Berlin: Springer. xiii, 552 S. (2011).
• Kadets, Vladimir; Shepelska, Varvara; Werner, Dirk:
  Thickness of the unit sphere, $\ell_1$-types, and the almost Daugavet property.
  Houston J. Math. 37, No. 3, 867-878 (2011).
• Sanchez Perez, Enrique; Werner, Dirk:
  The $p$-Daugavet property for function spaces (Preprint version).
  Arch. Math. 96, No. 6, 565-575 (2011); final version available from SpringerLink; click here.
• Deiser, Oliver; Lasser, Caroline; Vogt, Elmar; Werner, Dirk:
  12 x 12 Schlüsselkonzepte zur Mathematik.
  Spektrum-Verlag Heidelberg. x, 342 S. (2011)
• Sanchez Perez, Enrique; Werner, Dirk:
  The geometry of $L^p$-spaces over atomless measure spaces and the Daugavet property.
  Banach J. Math. Anal. 5, No.1, 167-180 (2011).
• Werner, Dirk:
  Einführung in die höhere Analysis. (2. Auflage)
  Springer-Lehrbuch. Berlin: Springer. x, 388 S. (2009).
• Kadets, Vladimir; Shepelska, Varvara; Werner, Dirk:
  Quotients of Banach spaces with the Daugavet property.
  Bull. Pol. Acad. Sci. 56, no.2, 131-147 (2008).
• Kadets, Vladimir; Ivakhno, Yevgen; Werner, Dirk:
  The Daugavet property for spaces of Lipschitz functions.
  Math. Scand. 101, no.2, 261-279 (2007).
  Corrigendum (added November 2008).
• Werner, Dirk:
  Funktionalanalysis (Functional analysis). 6., korrigierte Aufl. (German)
  Springer-Lehrbuch. Berlin: Springer. xiii, 532 S. (2007).
• Boyko, Konstantin; Kadets, Vladimir; Martin, Miguel; Werner, Dirk:
  Numerical index of Banach spaces and duality.
  Math. Proc. Cambridge Philos. Soc. 142, no.1, 93-102 (2007).
• Werner, Dirk:
  Einführung in die höhere Analysis.
  Springer-Lehrbuch. Berlin: Springer. x, 388 S. (2006).
• Boyko, Konstantin; Kadets, Vladimir; Werner, Dirk:
  Narrow operators on Bochner $L_1$-spaces.
  Journal of Mathematical Physics, Analysis, Geometry 2, no.4, 358-371 (2006).
• Bilik, Dmitriy; Kadets, Vladimir; Shvidkoy, Roman; Werner, Dirk:
  Narrow operators and the Daugavet property for ultraproducts.
  Positivity 9, no.1, 46-62 (2005).
• Kadets, Vladimir; Kalton, Nigel; Werner, Dirk:
  Unconditionally convergent series of operators and narrow operators on $L_1$.
  Bull. London Math. Soc. 37, no.2, 265-274 (2005).
• Werner, Dirk:
  Funktionalanalysis. (Functional analysis). 5., erweiterte Aufl. (German)
  Springer-Lehrbuch. Berlin: Springer. xiii, 528 S. (2004).
• Kadets, Vladimir; Werner, Dirk:
  A Banach space with the Schur and the Daugavet property.
  Proc. Amer. Math. Soc. 132, no.6, 1765-1773 (2004).
• Kadets, Vladimir; Kalton, Nigel; Werner, Dirk:
  Remarks on rich subspaces of Banach spaces.
  Studia Math. 159, no.2, 195-206 (2003).
• Berninger, Heiko; Werner, Dirk:
  Lipschitz spaces and M-ideals.
  Extracta Math. 18, no.1, 33-56 (2003).
• Bilik, Dimitry; Kadets, Vladimir M.; Shvidkoy, Roman V.; Sirotkin, Gleb; Werner, Dirk:
  Narrow operators on vector-valued sup-normed spaces.
  Illinois J. Math. 46, no.2, 421-441 (2002).
• Werner, Dirk:
  Funktionalanalysis. (Functional analysis). 4., überarbeitete Aufl. (German)
  Springer-Lehrbuch. Berlin: Springer. xiii, 503 S. (2002).
• Werner, Dirk:
  Unzerlegbare Banachräume.
  Acta et Comm. Univ. Tartuensis Math. 5, 89-105 (2001).
• Kadets, Vladimir M.; Shvidkoy, Roman V.; Werner, Dirk:
  Narrow operators and rich subspaces of Banach spaces with the Daugavet property.
  Studia Math. 147, No.3, 269-298 (2001).
  Corrigendum (added October 2016).
• Werner, Dirk:
  Recent progress on the Daugavet property.
  Irish Math. Soc. Bulletin 46, 77-97 (2001).
• Nygaard, Olav; Werner, Dirk:
  Slices in the unit ball of a uniform algebra.
  Archiv Math. 76, No.6, 441-444 (2001).
• Kadets, Vladimir M.; Shvidkoy, Roman V.; Sirotkin, Gleb G.; Werner, Dirk:
  Banach spaces with the Daugavet property.
  Trans. Am. Math. Soc. 352, No.2, 855-873 (2000).
• Werner, Dirk:
  Funktionalanalysis. (Functional analysis). 3., neu bearb. und erweiterte Aufl. (German)
  Springer-Lehrbuch. Berlin: Springer. xi, 501 S. (2000).
• John, Kamil; Werner, Dirk:
  M-ideals of compact operators into $\ell_p$.
  Czechoslovak J. Math. 50, 51-57 (2000).
• Weis, Lutz; Werner, Dirk:
  The Daugavet equation for operators not fixing a copy of $C[0,1]$.
  J. Operator Theory 39, 89-98 (1998).
• Kadets, Vladimir M.; Shvidkoy, Roman V.; Sirotkin, Gleb G.; Werner, Dirk:
  Espaces de Banach ayant la propriété de Daugavet. (Banach spaces with the Daugavet property). (French)
  C. R. Acad. Sci., Paris, Ser. I, Math. 325, No.12, 1291-1294 (1997).
• Werner, Dirk:
  The Daugavet equation for operators on function spaces.
  J. Funct. Anal. 143, No.1, 117-128 (1997). [Note the funny typo in eq. (1.1)!]
• Werner, Dirk:
  Funktionalanalysis. (Functional analysis).
  2., überarb. Aufl. (German) Springer-Lehrbuch. Berlin: Springer. xi, 456 S. (1997).
• Harmand, Peter; Werner, Dirk:
  The grade of an $M$-ideal.
  Dierolf, Susanne (ed.) et al., Functional analysis. Proceedings of the first international workshop held at Trier University, Germany, September 26-October 1, 1994. Berlin: de Gruyter. 211-225 (1996).
• Werner, Dirk:
  Une remarque sur la propriété de Dunford-Pettis. (A remark on the Dunford-Pettis property). (French)
  Choquet, G. (ed.) et al., Séminaire d'initiation a l'analyse. 35eme année: 1995/1996. Exposés 1 a 24, communication C 1. Paris: Univ. Pierre et Marie Curie, Publ. Math. Univ. Pierre Marie Curie. 118, Exp. No.4. (1996).
• Werner, Dirk:
  An elementary approach to the Daugavet equation.
  Kalton, Nigel (ed.) et al., Interaction between functional analysis, harmonic analysis, and probability. Proceedings of a conference held at the University of Missouri, Columbia, MO, USA, May 29-June 3, 1994. New York, NY: Marcel Dekker. Lect. Notes Pure Appl. Math. 175, 449-454 (1996).
• Kalton, Nigel J.; Werner, Dirk:
  The $M$-ideal structure of some algebras of bounded linear operators.
  Proc. R. Soc. Edinb., Sect. A 125, No.3, 493-500 (1995).
• Werner, Dirk: Funktionalanalysis. (Functional analysis). (German)
  Berlin: Springer-Verlag. ix, 446 p. (1995).
• Kalton, Nigel J.; Werner, Dirk:
  Property $(M)$, $M$-ideals, and almost isometric structure of Banach spaces.
  J. Reine Angew. Math. 461, 137-178 (1995).
• Werner, Dirk:
  Some lifting theorems for bounded linear operators.
  Bierstedt, Klaus D. (ed.) et al., Functional analysis. Proceedings of the Essen conference, held in Essen, Germany, November 24-30, 1991. New York, NY: Dekker. Lect. Notes Pure Appl. Math. 150, 279-291 (1994).
• Lima, Asvald; Oja, Eve; Rao, T.S.S.R.K.; Werner, Dirk:
  Geometry of operator spaces.
  Mich. Math. J. 41, No.3, 473-490 (1994).
• Werner, Dirk:
  $M$-ideals and the ``basic inequality''.
  J. Approximation Theory 76, No.1, 21-30 (1994).
• Harmand, Peter; Werner, Dirk; Werner, Wend:
  $M$-Ideals in Banach Spaces and Banach Algebras.
  Lecture Notes in Mathematics. 1547. Berlin: Springer-Verlag. viii, 387 p. (1993).
• Werner, Dirk:
  A proof of the Markov-Kakutani fixed point theorem via the Hahn-Banach theorem.
  Extracta Math. 8, no.1, 37-38 (1993)
• Werner, Dirk:
  Contributions to the theory of M-ideals in Banach spaces.
  Habilitationsschrift, FU Berlin (1992).
• Werner, Dirk:
  New classes of Banach spaces which are $M$-ideals in their biduals.
  Math. Proc. Cambridge Philos. Soc. 111, No.2, 337-354 (1992).
• Oja, Eve; Werner, Dirk:
  Remarks on $M$-ideals of compact operators on $X \oplus_p X$.
  Math. Nachr. 152, 101-111 (1991).
• Werner, Dirk:
  Remarks on M-ideals of compact operators.
  Q. J. Math., Oxf. II. Ser. 41, No.164, 501-507 (1990).
• Werner, Dirk:
  De nouveau: $M$-idéaux des espaces d'opérateurs compacts. (Once again: $M$-ideals of spaces of compact operators.) (French)
  Publ. Math. Univ. Pierre Marie Curie 94, No.17, 12 p. (1989).
• Ruess, Wolfgang; Werner, Dirk:
  Structural properties of operator spaces.
  Acta Univ. Carol., Math. Phys. 28, No.2, 127-136 (1987).
• Werner, Dirk:
  Denting points in tensor products of Banach spaces.
  Proc. Am. Math. Soc. 101, 122-126 (1987).
• Werner, Dirk; Werner, Wend:
  On the M-structure of the operator space $L(CK)$.
  Stud. Math. 87, 133-138 (1987).
• Werner, Dirk:
  M-structure in tensor products of Banach spaces.
  Math. Scand. 61, No.1, 149-164 (1987).
• Werner, Dirk:
  L- und M-Struktur in Tensorprodukten von Banachräumen. (German)
  Fachbereich Mathematik der Freien Universität Berlin. 71 S. (1985).
• Werner, Dirk:
  Extreme points in spaces of operators and vector-valued measures.
  Rend. Circ. Mat. Palermo, II. Ser. 5, 135-143 (1984).
• Werner, Dirk:
  Extreme points in function spaces.
  Proc. Am. Math. Soc. 89, 598-600 (1983).