matthias beck

b.a. students

• jakob becker (fu berlin mathematics b.a.'21) ein stochastischer ansatz zum beweis der reziprozität von dedekindsummen
• daniel blado, joseph crawford, taina jean-louis (msri-up'12, co-mentor: michael young) weak chromatic polynomials of mixed graphs (see also our joint paper)
• jordan clark, stefan klajbor, chelsie norton (msri-up'12, co-mentor: ana berrizbeitia) reciprocity formulae of dedekind-like sums
• alyssa cuyjet, gordon kirby, molly stubblefield (msri-up'12, co-mentor: michael young), nowehere-zero k-flows on graphs (see also our joint paper)
• michael dairyko, claudia rodriguez, schuyler veeneman (msri-up'12, co-mentors: ana berrizbeitia & amanda ruiz) a bijection from shi arrangement regions to parking functions via mixed graphs (see also our joint paper)
• jessica de silva, gabriel dorfsman-hopkins, joseph pruitt (msri-up'12, co-mentor: amanda ruiz) interval-vector polytopes (see also our joint paper)
• nikolaj gus (fu berlin mathematics b.a.'21) exponentielle erzeugendenfunktionen und ihre anwendungen in der graphentheorie
• jan heydebreck (fu berlin mathematics b.a.'21) erzeugendenfunktionen von kompositionen mit teilen aus endlichen und unendlichen mengen: ein algebraisches zählverfahren
• julia klose (fu berlin mathematics b.a.'21) übergangsmatrizen der schriftlichen addition und der satz von perron-frobenius
• florian kohl (uni würzburg mathematics b.a.'13) integer-point transforms of rational polygons and rademacher-carlitz polynomials (see also our joint paper)
• eun bee lee (fu berlin mathematics b.a.'21) parkfunktionen und ihre relevanten objekte
• sven marschalek (fu berlin mathematics b.a.'21) analyse einer erzeugendenfunktion für das frobenius-münzproblem und ihrer nullstellen
• erika meza, bryan nevarez, alana shine (msri-up'12, co-mentor: michael young) computing the chromatic polynomials of the six signed petersen graphs (see also our joint paper)
• michael müller (fu berlin mathematics b.a.'20) farey-folgen & ford-kreise
• tablu othmann (fu berlin mathematics b.a.'20) quasipolinomiale partitionsfunktionen
• pauline papenbrock (fu berlin mathematics b.a.'20) euler-zahlen, euler-polynome und überträge in der schriftlichen addition
• lok yam (sfsu mathematics b.a.'23)

m.a. students

• juan auli (sfsu mathematics m.a.'15, co-advisor: federico ardila) the bettin-conrey reciprocity theorem and inflated eulerian polynomials (see also our joint paper with abdelmejid bayad)
• eleonore bach (fu berlin mathematics m.s.'22) flow zonotopes and cographic hyperplane arrangements (see also our joint paper with sophie rehberg)
• leonardo bardomero (sfsu mathematics m.a.'18) generating functions for k-representable integers with two parameters (see also our joint paper)
• andrew beyer (sfsu mathematics m.a.'10) enumeration of orthogonal latin squares
• anastasia chavez (sfsu mathematics m.a.'10) bernoulli-dedekind sums (see also our joint paper)
• steven collazos (sfsu mathematics m.a.'13) on the polyhedral geometry of t-designs
• aaron dall (sfsu mathematics m.a.'08) tension and flow complexes (see also aaron's joint paper with felix breuer)
• brian davis (sfsu mathematics m.a.'14) unlabelling signed graph colorings and acyclic orientations (see also brian's paper)
• jessica delgado (sfsu mathematics m.a.'13, co-advisor: joseph gubeladze) higher-dimensional frobenius gaps (see also our joint paper with mateusz michalek)
• nick dowdall (sfsu mathematics m.a.'11) minimal-distance chromatic polynomials of signed graphs
• eric etu (sfsu computer science m.a.'07) computation of characteristic polynomials of hyperplane arrangements
• logan godkin (sfsu mathematics m.a.'12, co-advisor: felix breuer) aspheric orientations of simplicial complexes (see also our joint paper with jeremy martin)
• mary halloran (sfsu mathematics m.a.'07) finite trigonometric character sums via discrete fourier analysis (see also our joint paper)
• mela hardin (sfsu mathematics m.a.'11) a new two-variable generalization of the chromatic polynomials for signed graphs (see also our joint paper)
• andrew herrman (sfsu mathematics m.a.'10) ehrhart quasipolynomials of half-integral polygons
• mike jackanich (sfsu mathematics m.a.'11) anti-magic graphs
• ellinor janssen (fu berlin mathematics m.s.'21, co-advisor: katharina jochemko) ehrhart polynomials of lattice zonotopes (see also our joint paper)
• gina karunaratne (sfsu mathematics m.a.'17) decompositions of bivariate order polynomials (see also our joint paper with maryam fahramand-asil and sandra zuniga ruiz)
• curtis kifer (sfsu mathematics m.a.'10) extending the linear diophantine problem of frobenius (see also our joint paper)
• sampada kolhatkar (fu berlin mathematics m.s.'21) bivariate chromatic polynomials of mixed graphs (see also our joint paper)
• thomas kunze (sfsu mathematics m.a.'25) extensions of chapoton's q-ehrhart theory
• nguyen le (sfsu mathematics m.a.'10) a lattice point enumeration approach to partition identities (see also our joint paper with ben braun)
• asia matthews (sfsu mathematics m.a.'07) a geometric approach to carlitz-dedekind sums (see also our joint paper with christian haase)
• emily mccullough (sfsu mathematics m.a.'16, co-advisor: katharina jochemko) on delta-polynomials for lattice parallelepipeds (see also our joint paper)
• jodi mcwhirter (sfsu mathematics m.a.'19, co-advisor: federico ardila) ehrhart quasipolynomials of coxeter permutahedra (see also our joint paper)
• claudia mitukiewicz (fu berlin mathematics m.s.'24)) h*-polynomials of graphical zonotopes
• dorothy moorefield (sfsu mathematics m.a.'06) partition analysis and ehrhart theory
• louis ng (sfsu mathematics m.a.'18) magic counting with inside-out polytopes
• anika o'donnell (sfsu mathematics m.a.'24) generalized frobenius numbers: asymptotics and two product families
• tu pham (sfsu mathematics m.a.'11, co-advisor: tristram bogart) enumeration of golomb rulers (see also our joint paper)
• alex plotitsa (sfsu computer science m.a.'10) computation of counting functions of magic labellings
• kim seashore (sfsu mathematics m.a.'07, co-advisor: serkan hosten) growth series of root lattices (see also our joint paper with federico ardila and julian pfeifle)
• panya sukphranee (sfsu mathematics)
• andrew van herick (sfsu mathematics m.a.'07) theoretical and computational methods for lattice point enumeration in inside-out polytopes (see also our joint paper)
• andrés vindas-meléndez (sfsu mathematics m.a.'17, co-advisor: federico ardila) two problems on lattice point enumeration of rational polytopes (see also our joint paper with ben braun)
• kobe wijesekera (sfsu mathematics)
• hannah winkler (sfsu mathematics m.a.'14, co-advisor: federico ardila) triangulations of gale duals of root polytopes
• sandra zuniga ruiz (sfsu mathematics m.a.'16, co-advisor: federico ardila) bivariate order polynomials (see also our joint paper with maryam fahramand-asil and gina karunaratne)

ph.d. students

• esme bajo (uc berkeley mathematics ph.d.'24) the combinatorics of h*-polynomials of rational polytopes (see also our joint paper, our joint paper with andrés vindas-meléndez, and esme's joint papers with rob davis, jesús de loera, alexey garber, sofía garzón mora, katharina jochemko & josephine yu and with ben braun, giulia codenotti, johannes hofscheier & andrés vindas-meléndez)
• jeff doker (uc berkeley mathematics ph.d.'11, co-advisor: federico ardila) geometry of generalized permutohedra (see also federico & jeff's joint paper)
• maryam fahramand-asil (uc berkeley mathematics ph.d.'18) the arithmetic of graph polynomials (see also our joint paper with gina karunaratne and sandra zuniga ruiz)
• yvonne kemper (uc davis mathematics ph.d.'13, co-advisor: jesus de loera) problems of enumeration and realizability on matroids, simplicial complexes, and graphs (see also our joint paper)
• max hlavacek (uc berkeley mathematics ph.d.'23) ehrhart theory of combinatorially defined polytopes (see also our joint paper, our joint paper with danai deligeorgaki & jerónimo valencia-porras, and max's joint paper with liam solus)
• sophie rehberg (fu berlin mathematics) (see also sophie's paper, our joint paper with sophia elia, and our joint paper with eleonore bach)
• zafeirakis zafeirakopoulos (uni linz ph.d.'12, co-advisor: peter paule) linear diophantine systems: partition analysis and polyhedral geometry (see also zaf's joint paper with felix breuer)

postdocs

• thomas bliem ('09-'10)
• felix breuer ('11-'13)

future student research projects

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