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Dr. H.M. Mulder

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Henry Mulder

Dr. H.M. Mulder

Department of Econometrics

 

Personal website: http://people.few.eur.nl/hmmulder/


 

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Research

Martyn Mulder teaches mathematics and operations research at the Econometric Institute since 1989. He was visiting professor at Leiden University, at the Open Universiteit of the Netherlands and at COCMA Utrecht. From 1980 until 1989 his teaching was in history and philosophy of science. He obtained his PhD in 1980 at the Vrije Universiteit Amsterdam. Since then he has published extensively in graph theory with over fifty co-authors from more than ten countries. His research has found applications in location theory, voting theory, consensus theory, mathematical biology, chemistry and literary theory.

Econometrics
Role Member
 
Intra- and Inter-Organizational Collaboration and Coordination
 

Publications

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Scholarly publications (138)
  • Mulder, H.M., Novick, B.A. & Laskar, R.C. (2012). Maximal outerplanar graphs as chordal graphs, path-neighborhood graphs, and triangle graphs. Australian Journal of Combinatorics, 52, 185-195.
  • Balakrishnan, K., Changat, M., Mulder, H.M. & Subhamathi, A.R. (2011). Consensus Strategies for Signed Profiles on Graphs. (EI report serieEI 2011-34 ). Rotterdam: Econometric Institute.
  • McMorris, F.R., Mulder, H.M. & Ortega, O (2011). Axiomatic Characterization of the Mean Function on Trees. Discrete Mathematics, 2(3), 313-329.
  • McMorris, F.R., Mulder, H.M. & Ortega, O (2011). Axiomatic Characterization of the Mean Function on Trees. (EI reprint reeksEI-1565 ). Rotterdam: Econometric Institute.
  • Mulder, H.M. & Novick, B. (2011). An axiomatization of the median procedure on the n-cube. Discrete Applied Mathematics, 159, 939-944.
  • Laskar, R.C., Mulder, H.M. & Novick, B. (2011). Maximal outerplanar graphs as chordal graphs, path-neighborhood graphs, and triangle graphs. (EI report serieEI 2011-16 ). Rotterdam: Econometric Instititute.
  • Balakrishnan, K., Changat, M., Mulder, H.M. & Subhamathi, A.R. (2011). Axiomatic Characterization of the Antimedian Function on Paths and Hypercubes. (EI report seriesEI2011-08 ). Rotterdam: Econometric Institute.
  • Mulder, H.M. & Nebesky, L. (2011). Guides and Shortcuts in Graphs. (EI report serieEI 2011-38 ). Rotterdam: Econometric Institute.
  • Mulder, H.M. & Novick, B. (2011). A Simple Axiomatization of the Median Procedure on Median Graphs. (EI report serieEI 2011-25 ). Rotterdam: Econometric Institute.
  • Laskar, R.C. & Mulder, H.M. (2010). Maximal outerplanar gaphs as chordal graphs, path-neighborhood graphs, and triangle graphs. (EI report serieEI 2010-25 ). 3000 DR Rotterdam: DEPARTMENT OF ECONOMETRICS.
  • Mulder, H.M., Estabrook, G.F., McKee, T.A., Powers, R.C. & Roberts, F.S. (2010). The contributions of F.R. McMorris to discrete mathematics and its applications. In H.M. Mulder & H. Kaul (Eds.), Advances in Interdisciplinary Applied Discrete Mathematics (Interdisciplinary Mathematical Sciences, 11) (pp. 225-241). Singapore: World Scientific.
  • Mulder, H.M. (2010). Median graphs. A structure theory. In H.M. Mulder & H. Kaul (Eds.), Advances in Interdisciplinary Applied Discrete Mathematics (Interdisciplinary Mathematical Sciences, 11) (pp. 93-125). Singapore: World Scientific.
  • Mulder, H.M., McMorris, F.R. & Vohra, R.V. (2010). Axiomatic characterization of location functions. In H.M. Mulder & H. Kaul (Eds.), Advances in Interdisciplinary Applied Discrete Mathematics (Interdisciplinary Mathematical Sciences, 11) (pp. 71-91). Singapore: World Scientific.
  • Mulder, H.M. & Kaul, H. (2010). Introduction. In H.M. Mulder & H. Kaul (Eds.), Advances in Interdisciplinary Applied Disrete Mathematics (Interdisciplinary Mathematical Sciences, 11) (pp. 1-4). Singapore: World Scientific.
  • Mulder, H.M. & Kaul, H. (2010). Advances in Interdisciplinary Applied Discrete Mathematics (Interdisciplinary Mathematical Sciences, 11). Singapore: World Scientific.
  • Laskar, R.C. & Mulder, H.M. (2010). Path-neighborhood graphs. (EI report serieEI 2010-64 ). Rotterdam: Econometrisch Institute.
  • Mulder, H.M., Changat, M. & Mathew, J. (2010). The induced path transit function, monotonicity and betweenness. Discrete Applied Mathematics, 158, 426-433.
  • Mulder, H.M., Changat, M. & Balakrishnan, K. (2010). The plurality strategy on graphs. Australian Journal of Combinatorics, 46, 191-202.
  • Mulder, H.M., McMorris, F.R. & Vohra, R.V. (2010). Axiomatic characterizations of location functions. (EI Report seriesEI 2010-22 ). 3000 DR Rotterdam: DEPARTMENT OFECONOMETRICS.
  • McMorris, F.R., Mulder, H.M. & Ortega, O (2010). The lp-function on trees. (EI report serieEI 2010-54 ). Rotterdam: Econometric Institute.
  • Mulder, H.M. & Novick, B. (2010). An axiomatization of the median procedure on the n-cube. (EI report serieEI 2010-32 ). 3000 DR Rotterdam: DEPARTMENT OF ECONOMETRICS.
  • McMorris, F.R., Mulder, H.M. & Ortega, O (2010). Axiomatic characterization of the mean function on trees. (EI report serieEI 2010-07 ). 3000 DR Rotterdam: DEPARTMENT OF ECONOMETRICS.
  • Mulder, H.M. (2010). Median graphs. A structure theory. (EI report serieEI 2010-21 ). 3000 DR Rotterdam: DEPARTMENT OF ECONOMETRICS.
  • Estabrook, G.F., McKee, T.A., Mulder, H.M., Powers, R.C. & Roberts, F.S. (2010). The contributions of F.R. McMorris to discrete mathematics and its applications. (EI report serieEI 2010-23 ). 3000 DR Rotterdam: DEPARTMENT OF ECONOMETRICS.
  • Laskar, R. & Mulder, H.M. (2009). Triangle graphs. (EI raport serieEI 2009-12 ). 3000 DR Rotterdam: DEPARTMENT OF ECONOMETRICS.
  • Mulder, H.M. & Nebesky, L. (2009). Axiomatic characterization of the interval function. European Journal of Combinatorics, 30, 1172-1185.
  • Birbil, S.I., Bulbul, K., Frenk, J.B.G. & Mulder, H.M. (2009). On the Economic Order Quantity Model With Transportation Costs. (EI report serieEI 2009-22 ). 3000 DR Rotterdam: DEPARTMENT OF ECONOMETRICS.
  • Mulder, H.M. (2008). Transit functions on graphs (and posets). In S. Klavzar, M. Changat, H.M. Mulder & A. Vijayakumar (Eds.), Convexity in discrete structures (pp. 117-130). Mysore: Ramanujan Mathematical Society.
  • Mulder, H.M., Changat, M., Klavzar, S. & Vijayakumar, A. (Eds.). (2008). Convexity in discrete structures. Joint Proceedings of the International Instructional Workshop held in Thiruvananthapuram, March 22--April 2, 2006 and the International Workshop on Metric and Convex Graph Theory held in Barcelona, June 12--16, 2006 (Ramanujan Mathematical Society Lecture Notes Series, 5). Mysore: Ramanujan Mathematical Society.
  • Mulder, H.M. (2008). Transit functions on graphs (and posets). (EI reprint reeksEI -1493 ). 3000 DR Rotterdam: Econometrics.
  • Mulder, H.M., Pelsmajer, M.J. & Reid, K.B. (2008). Axiomization of the center function on trees. Australian Journal of Combinatorics, 41, 223-226.
  • Mulder, H.M., Pelsmajer, M.J. & Reid, K.B. (2008). Axiomization of the center function on trees. (EI reprint reedsEI-1489 ). 3000 DR Rotterdam: Econometrics.
  • Mulder, H.M. & Nebesky, L. (2008). Axiomatic characterization of the interval function of a graph. (EI report serieEI 2008-20 ). 3000 DR Rotterdam: Econometrics.
  • Mulder, H.M. (2007). Transit functions on Graphs (and posets). (Econometric Institute ReportEI 2007-13 ). 3000 DR Rotterdam: Econometrics.
  • Balakrishman, K., Changat, M. & Mulder, H.M. (2007). Median computation in graphs using consensus strategies. (Econometric Institute ReportEI 2007-34 ). 3000 DR Rotterdam: Econometrics.
  • Mulder, H.M., Pelsmajer, M.J. & Reid, K.B. (2006). Axiomization of the center function on trees. (Econometric Institute ReportEI 2006-36 ). 3000 DR Rotterdam: Econometrics.
  • Mulder, H.M. & Vohra, R.V. (2006). Axiomatic characterization of the absolute median on cube-free median networks. (Econometric Institute ReportEI 2006-26 ). 3000 DR Rotterdam: Econometrics.
  • Balakrishnan, K., Changat, M. & Mulder, H.M. (2006). The plurality strategy on graphs. (Econometric Institute ReportEI 2006-35 ). 3000 DR Rotterdam: Econometrics.
  • Mulder, H.M. & Nebesky, L. (2006). Leaps: An approach to the block structure of a graph. Discussiones Mathematicae. Graph Theory, 26, 77-90.
  • Changat, M., Mathew, J. & Mulder, H.M. (2006). The induced path function, monotonicity and betweenness. (Econometric Institute ReportEI 2006-23 ). 3000 DR Rotterdam: Econometrics.
  • Mulder, H.M., Pelsmajer, M.J. & Reid, K.B. (2006). Generalized centrality in trees. (Econometric Institute ReportEI 2006-16 ). 3000 DR Rotterdam: Econometrics.
  • Mulder, H.M. & Nebesky, L. (2006). Leaps: an approach to the block structure of a graph. (Econometric Institute ReprintEI-1428 ). 3000 DR Rotterdam: Econometrics.
  • McMorris, F.R., Mulder, H.M. & Powers, R.C. (2006). The t-median function on graphs. Discrete Applied Mathematics, 154, 2599-2608.
  • Veenstra, A.W., Mulder, H.M. & Sels, R.A. (2005). Analysing container flows in the Caribbean. Journal of Transport Geography, 13(4), 295-305.
  • Changat, M., Mulder, H.M. & Sierksma, G. (2005). Convexities related to path properties on graphs. Discrete Mathematics, 290, 117-131.
  • McMorris, F.R., Mulder, H.M. & Powers, R.C. (2005). The t-median function on graphs. (Econometric Institute Report SerieEI2005-31 ). 3000 DR Rotterdam: Econometrics.
  • Jamison, R.E. & Mulder, H.M. (2005). Constant tolerance intersection graphs of subtrees of a tree. Discrete Mathematics, 290, 27-46.
  • Mulder, H.M. & Nebeský, L. (2004). Leaps: an approach to the block structure of a graph. (Econometric InstituteEI 2004-49 ). : .
  • Boros, E., Jamison, R.E., Laskar, R. & Mulder, H.M. (2004). On 3-simplicial vertices in planar graphs. Discussiones Mathematicae. Graph Theory, 24, 413-421.
  • Jamison, R.E., McMorris, F.R. & Mulder, H.M. (2003). Graphs with only caterpillars as spanning trees. Discrete Applied Mathematics, 272(1), 81-95.
  • Veenstra, A.W., Mulder, H.M. & Sels, R.A. (2003). Network analysis in the Caribbean. (Econometric InstituteEI 2003-40 ). onbekend: Erasmus School of Economics.
  • Mulder, H.M. & Nebeský, L. (2003). Modular and median signpost systems and their underlying graphs. Discussiones Mathematicae. Graph Theory, 23, 309-324.
  • McMorris, F.R., Mulder, H.M. & Powers, R.C. (2003). The median function on distributive semilattices. Discrete Applied Mathematics, 127(2), 319-324.
  • Berrachedi, A., Havel, I. & Mulder, H.M. (2003). Spherical and clockwise spherical graphs. Czechoslovak Mathematical Journal, 53(2), 295-309.
  • Bresar, B., Imrich, W., Klavzar, S., Mulder, H.M. & Skrekovski, R. (2002). Tiled partial cubes. Journal of Graph Theory, 40, 91-103.
  • Veenstra, A.W., Mulder, H.M. & Sels, R.A. (2002). Network analysis in the Caribbean Region. Rotterdam: Erasmus University research report.
  • Klavzar, S. & Mulder, H.M. (2002). Partial cubes and crossing graphs. SIAM Journal on Discrete Mathematics, 15(2), 235-251.
  • Morgana, M.A. & Mulder, H.M. (2002). The induced path convexity, betweenness, and svelte graphs. Discrete Mathematics, 254, 349-370.
  • Changat, M., Mulder, H.M. & Sierksma, G. (2001). Convexities related to path properties on graphs. (Econometric InstituteEI 2001-32 ). : .
  • Jacobson, M.S., McMorris, F.R. & Mulder, H.M. (2001). Intersection graphs of short paths in a tree. Bulletin of the Institute of Combinatorics and its Applications, 33(September), 49-55.
  • Changat, M. & Mulder, H.M. (2001). Route systems on graphs. Mathematica Bohemica, 126(3), 607-612.
  • Boros, E., Jamison, R.E., Laskar, R. & Mulder, H.M. (2001). On 3-simplicial vertices in planar graphs. (Econometric Institute2001-23 ). : .
  • Changat, M., Klavžar, K.S. & Mulder, H.M. (2001). The all-paths transit function of a graph. Czechoslovak Mathematical Journal, 51(Issue 126), 439-448.
  • Jamison, R.E., McMorris, F.R. & Mulder, H.M. (2001). Graphs with only caterpillars as spanning trees. (Econometric InstituteEI 2001-18 ). : .
  • Jamison, R.E. & Mulder, H.M. (2001). Constant tolerance representations of graphs in trees. Congressus Numerantium, 143, 175-192.
  • Bresar, B., Imrich, W., Klavzar, S., Mulder, H.M. & Skrekosvski, R. (2001). Tiled partial cubes and Euler-type formulas. (Econometric InstituteEI 2001-09 ). : .
  • Jamison, R.E. & Mulder, H.M. (2001). Constant tolerance intersection graphs of subtrees of a tree. (Econometric InstituteEI 2001-07 ). : .
  • Klavzar, S. & Mulder, H.M. (2001). Partial cubes and crossing graphs. (Econometric InstituteEI 2001-01 ). : .
  • Mulder, H.M. & Nebeský, L. (2001). Modular and median singnpost systems and their underlying graphs. (Econometric Institute2001-24 ). : .
  • Imrich, W., Klavzar, S. & Mulder, H.M. (2000). Tiled partial cubes and Euler-type formulas. (Econometric Institute2000-28/B ). : .
  • McMorris, F.R. & Mulder, H.M. (2000). The median function on median graphs and semilattices. Discrete Applied Mathematics, 101, 221-230.
  • Jamison, R.E. & Mulder, H.M. (2000). Constant tolerance intersection graphs of subtrees of a tree. (Econometric Institute2000-15/B ). : .
  • Jamison, R.E. & Mulder, H.M. (2000). Tolerance intersection graphs on binary trees with constant tolerance 3. Discrete Mathematics, 215, 115-131.
  • Imrich, W., Klavzar, S., Mulder, H.M. & Skrekovski, R. (2000). On median and semi-median graphs. (Econometric Institute0003/B ). : .
  • Changat, M., Mulder, H.M. & Sierksma, G. (2000). Convexities related to path properties on graphs; a unifed approach. (Research Report00A45 ). Groningen: University of Groningen.
  • Klavzar, S., Koolen, J.J. & Mulder, H.M. (1999). Graphs which locally mirror the hypercube structure. Information Processing Letters, 71, 87-90.
  • Imrich, W., Klavzar, S. & Mulder, H.M. (1999). Median graphs and triangle-free graphs. SIAM Journal on Discrete Mathematics, 12(1), 111-118.
  • Changat, M. & Mulder, H.M. (1999). Route systems on graphs. (Econometric Institute9928/B ). : .
  • Klavzar, S. & Mulder, H.M. (1999). Median graphs: characterizations, location theory and related structures. Journal of Combinatorial Mathematics and Combinatorial Computing, 30, 103-127.
  • Balakrishnan, R., Mulder, H.M. & Vijayakumar, A. (Eds.). (1999). Proceedings of the Conference on Graph Connections. New Delhi: Allied Publishers LTD.
  • Mulder, H.M. (1999). Metric graph theory: the case of median graphs. In R Balakrishnan, H.M. Mulder & A. Vijayakumar (Eds.), Proceedings of the Conference on Graph Connections (pp. 19-32). New Delhi: Allied Publishers Limited.
  • Klavzar, S., Koolen, J.J. & Mulder, H.M. (1999). Graphs which locally mirror the hypercube structure. (Econometric Institute9908/B ). : .
  • Brouwer, A.E. & Mulder, H.M. (1998). Communication: the vertex connectivity of a {0,2}-graph equals its degree. Discrete Mathematics, 169, 153-155.
  • McMorris, F.R., Mulder, H.M. & Roberts, F.S. (1998). The median procedure on median graphs. Discrete Applied Mathematics, 84, 165-181.
  • Klavzar, S., Mulder, H.M. & Skrekovski, R. (1998). An euler-type formula for median graphs. Discrete Mathematics, 187, 255-258.
  • Mulder, H.M., Imrich, W., Klavzar, S. & Skrekovski, R. (1998). Relations between median graphs, semi-median graphs and partial cubes. (Preprint Series36-612 ). Ljubljana: University of Ljubljana.
  • McMorris, F.R., Mulder, H.M. & Powers, R.C. (1998). The median function on distributive semilattices. (Econometric Institute9850/A ). : .
  • Mulder, H.M. (1998). Metric graph theory: the case of median graphs. (Econometric Institute9839 ). : .
  • Changat, M., Klavzar, S. & Mulder, H.M. (1998). The all paths transit function of a graph. (Econometric Institute9847 ). : .
  • Jacobson, M.S., McMorris, F.R. & Mulder, H.M. (1998). Intersection graphs of short paths in a tree. (Econometric Institute9834 ). : .
  • Mulder, H.M. (1998). The majority strategy on graphs. Discrete Applied Mathematics, 80, 97-105.
  • Jamison, R.E. & Mulder, H.M. (1997). Tolerance intersection graphs on subtrees of a binary tree with constant tolerance 3. (Econometric Institute9752/B ). : .
  • Morgana, M.A. & Mulder, H.M. (1997). The induced path convexity, betweenness and svelte graphs. (Econometric Institute9753/B ). : .
  • Brouwer, A.E. & Mulder, H.M. (1997). The vertex connectivity of a (0,2)-graph equals its degree. Discrete Mathematics, 169, 153-155.
  • Imrich, W., Klavzar, S. & Mulder, H.M. (1997). Median graphs and triangle-free graphs. (Preprint Series35, 566 ). Ljubjana: University of Ljubljana.
  • McMorris, F.R., Mulder, H.M. & Powers, R.C. (1996). The median function on median graphs and semilattices. (Econometric Institute9651/A ). : .
  • McMorris, F.R. & Mulder, H.M. (1996). Subpath acyclic digraphs. Discrete Mathematics, 154, 189-201.
  • Klavzar, S. & Mulder, H.M. (1996). Median graphs: characterizations, location theory and related structures. (Econometric Institute9641/B ). : .
  • Mulder, H.M. (1996). The majority strategy on graphs. (Econometric Institute9640/B ). : .
  • Klavzar, S. & Mulder, H.M. (1995). Graphs that are locally a hypercube. (Preprint series University of Ljubljana33 ). Ljubljana: University of Ljubljana.
  • McMorris, F.R., Mulder, H.M. & Roberts, F.S. (1995). The median procedure on graphs (expanded version). (Econometric Institute9535/B ). : .
  • Mulder, H.M., Berrachedi, A. & Havel, I. (1994). Spherical and clockwise spherical graphs. (Report9456/B ). 3000 DR Rotterdam: Econometrics.
  • Mulder, H.M., Bandelt, H. & Wilkeit, E. (1994). Quasimedian graphs and algebras. Journal of Graph Theory, 18, 681-703.
  • Mulder, H.M. (1994). The expansion theorem for median graphs. In K. Apt, A. Schrijver & N. Temme (Eds.), From Universal Morphisms to Megabytes: A Baayen space odyssey (pp. 437-451). Amsterdam: Mathematisch Centrum.
  • Mulder, H.M., Bandelt, H. & Soltan, V.P. (1994). Weak Cartesian factorisation with icosahedra, 5-wheels, and subhyproctahedra as factors. Rotterdam: Econometrisch Instituut, EUR.
  • Mulder, H.M. (1992). Die Entstehung der Graphentheorie. In K. Wagner & R. Bodendiek (Eds.), Graphentheorie III (pp. 296-313). Mannheim: Wissenschaftsverlag.
  • Mulder, H.M. (1992). Julius Petersen's theory of regular graphs. In L.D. Andersen & G. Sabidussi (Eds.), The Julius Petersen Graph Theory Centennial (Topics in Discrete Mathematics, 6). Amsterdam: North Holland.
  • Mulder, H.M. (1992). Julius Petersen's theory of regular graphs. Discrete Mathematics, 100, 157-175.
  • Mulder, H.M. & Bandelt, H. (1992). Pseudo-median graphs are join spaces. Discrete Mathematics, 109, 13-26.
  • Mulder, H.M., Jacobson, M.S. & McMorris, F.R. (1991). Introduction to tolerance intersection graphs. In Y. Alavi (Ed.), Graph Theory, Combinatorics and Applications, Volume II (pp. 705-724).
  • Mulder, H.M. & Bandelt, H. (1991). Metric characterization of parity graphs. Discrete Mathematics, 91, 221-230.
  • Mulder, H.M. & Bandelt, H. (1991). Pseudo-median graphs: decomposition via amalgamation and Cartesian multiplication. Discrete Mathematics, 94, 161-180.
  • Mulder, H.M., Bandelt, H. & Bagga, K.S. (1991). Cartesian factorization of interval-regular graphs having no long isometric odd cycles. In Y. Alavi (Ed.), Graph Theory, Combinatorics and Applications Volume I.
  • Mulder, H.M. & Bandelt, H. (1990). Three interval conditions for graphs. Ars Combinatoria. The Canadian Journal of Combinatorics, 29B, 213-223.
  • Mulder, H.M. (1990). The expansion procedure for graphs. Rotterdam: Econometrics Department EUR.
  • Mulder, H.M. (1990). Julius Petersen's theory of graphs. Odense: Odense University.
  • Mulder, H.M. (1990). The expansion procedure for graphs. In Contemporary methods in Graph Theory (pp. 459-477). Mannheim: Bibliographisches Institut.
  • Mulder, H.M. (1990). The expansion procedure for graphs. In R. Bodendiek (Ed.), Contemporary methods in Graph Theory. Mannheim: Wissenschaftsverlag.
  • Mulder, H.M. (1990). Triple convexities for graphs. In Rostock. Math. Kolloquium Volume 39 (pp. 35-52).
  • Mulder, H.M. (1990). Pure, mixed and applied mathematics. The changing perception of mathematics through history. Nieuw Archief voor Wiskunde, Serie 4, 8, 27-42.
  • Mulder, H.M. & Bandelt, H. (1990). Helly Theorems for dismantlable graphs and pseudo-modular graphs. In R. Bodendiek & R. Henn (Eds.), Topics Combinatorics and Graph Theory (pp. 65-71). Physica Verlag.
  • Mulder, H.M., Bandelt, H., D'Atri, A., Moscarini, M. & Schultze, A. (1988). Operations on distance-hereditary graphs. (IASI-Report226 ). Rome: IASI.
  • Mulder, H.M. & Bandelt, H. (1988). Regular pseudo-median graphs. Journal of Graph Theory, 12, 533-549.
  • Mulder, H.M. (1988). To see the history for the trees. Congressus Numerantium, 64, 25-43.
  • Mulder, H.M. & Bandelt, H. (1987). Three interval conditions for graphs. (AV-preprint4 ). Amsterdam: Vakgroep Algemene Vorming, Vrije Universiteit.
  • Mulder, H.M. (1987). Gerrit Mannoury. Significs and Mathematics. Methodology and Science, 20, 1-3.
  • Mulder, H.M. & Bandelt, H. (1986). Pseudo-modular graphs. Discrete Mathematics, 62, 245-260.
  • Mulder, H.M. (1986). Electrical networks and trees in the 19th century. In C. Binder (Ed.), Mathematik - anregend oder angeregt? Über das Wechselspiel zwischen "reiner" und "angewandter" Mathematik im Laufe der Geschichte" (pp. 87-91). Wien: Osterreichische Gesellschaft für die Geschichte der Naturwissenschaften.
  • Mulder, H.M. & Bandelt, H. (1984). Interval-regular graphs of diameter two. Discrete Mathematics, 50, 117-134.
  • Mulder, H.M. & Bandelt, H. (1983). Infinite median graphs, (0,2)-graphs and hypercubes. Journal of Group Theory, 7, 487-497.
  • Mulder, H.M. (1983). The number of edges in a k-Helly hypergraph. Annals of Discrete Mathematics, 17, 497-501.
  • Mulder, H.M. (1982). Interval-regular graphs. Discrete Mathematics, 41, 253-269.
  • Mulder, H.M. (1980). n-cubes and median graphs. Journal of Graph Theory, 4, 107-110.
  • Mulder, H.M. (1980). Ramsey theory. In A. Schrijver (Ed.), Packing and Covering in Combinatorics (Mathematical Centre Tract, 106) (pp. 107-117). Amsterdam: Mathematisch Centrum.
  • Mulder, H.M. (1980). (0,lambda)-graphs and n-cubes. Discrete Mathematics, 28, 179-188.
  • Mulder, H.M. & Schrijver, A (1980). Median Graphs and Helly hypergraphs. Discrete Mathematics, 25, 41-50.
  • Mulder, H.M. (1980). The structure of median graphs. Discrete Mathematics, 24, 197-204.
  • Mulder, H.M. (1980). The interval function of a graph (Mathetmatical Centre Tract, 132). Amsterdam: Mathematisch Centrum.
Professional publications (5)
  • Vrie, E.M. van de, Beerends, R.J., Haven, A.S., Lodder, J.S. & Mulder, H.M. (1999). Discrete Wiskunde. Schoonhoven: Academic Service.
  • Vrie, E.M. van de, Beerends, R.J., Haven, A.S., Lodder, J.S., Mulder, H.M., Rijke, M. de & Thijsse, E.G.C. (1997). Discrete Wiskunde 2. Heerlen: Open Universiteit.
  • Vrie, E.M. van de, Gool, A.B. van, Mulder, H.M., Weger, B.M.M. de & Wiegerink, L.J.G.M. (1996). Grafentheorie (Combinatoriek, grafen- en getaltheorie, 2). Heerlen: Open Universiteit.
  • Vrie, E.M. van de, Beerends, R.J., Haven, A.S., Lodder, J.S., Mulder, H.M., Rijke, M. de & Thijsse, E.G.C. (1996). Discrete Wiskunde 1. Heerlen: Open Universiteit.
  • Mulder, H.M. & Wiegerinck, L.J.G.M. (1990). Grafentheorie. Heerlen: Open Universiteit.