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[42] Hasson, Assaf; Bonnet, Robert:
In memoriam: Mati Rubin 1946-2017.
Bull. Symb. Log. 24, no 2, (2018), pp. 181-185.
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[41] Bonnet, Robert; Leiderman, Arkady:
Countable successor ordinals as generalized ordered topological spaces.
Topology Appl. 241, (2018), pp. 197-202.
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[40] Abraham, Uri; Bonnet, Robert; Cummings, James; Dzamonja, Mirna;
Thompson, Katherine:
A scattering of orders.
Trans. Amer. Math. Soc. 364 no. 12, (2012), pp. 6259-6278.
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[39] Bonnet, Robert; Rubin, Matatyahu:
A thin-tall Boolean algebra which is isomorphic to each of its
uncountable subalgebras.
Topology Appl. 158 no. 13, (2011), pp. 1503-1525.
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[38] Bonnet, Robert; Faouzi, Latifa; Kubiś, Wiesław:
Free Boolean algebras over unions of two well orderings.
Topology Appl. 156 no. 7, (2009), pp. 1177-1185.
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[37] Abraham, Uri; Bonnet, Robert; Kubiś, Wiesław:
Poset algebras over well quasi-ordered posets.
Algebra Universalis 58 no. 3, (2008), pp. 263-286.
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[36] Bonnet, Robert; Rubin, Matatyahu:
A classification of CO spaces which are continuous images of compact
ordered spaces.
Topology Appl. 155 no 5, (2008) pp. 375-411.
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[35] Bonnet, Robert; Rubin, Matatyahu:
Chains of well-generated Boolean algebras whose union is not
well-generated.
Israel J. Math. 154 no 1-3, (2006) pp. 141-155.
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[34] Bonnet, R.; Rubin, M.:
A note on well-generated Boolean algebras in models satisfying
Martin's axiom.
Discrete Math. 291 no 1-3, (2005) pp. 7-18.
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[33] Bonnet, Robert; Rubin, Matatyahu:
On poset Boolean algebras of scattered posets with finite width.
Arch. Math. Logic 43 no 4, (2004) pp. 467-476.
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[32] Abraham, Uri; Bonnet, Robert; Kubiś, Wiesław;
Rubin, Matatyahu:
On poset Boolean algebras (2003).
Order 20 no 3, (2004) pp. 265-290.
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[31] Rubin, Matatyahu; Bonnet, Robert:
On a poset algebra which is hereditarily but not canonically well
generated.
Israel J. Math. 135 (2003), pp. 299-326.
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[30] Bonnet, Robert; Rubin, Matatyahu:
On essentially low, canonically well-generated Boolean algebras.
J. Symbolic Logic 67, no. 1, (2002), 369–396.
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[29] Abraham, Uri; Rubin, Matatyahu; Bonnet, Robert:
On a superatomic Boolean algebra which is not generated by a
well-founded sublattice.
Israel J. Math. 123 (2001), pp. 221-239.
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[28] Bonnet, Robert; Rubin, Matatyahu:
On well-generated Boolean algebras.
Ann. Pure Appl. Logic 105 105 no 1-3, 1999, pp. 1-50.
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[27] Abraham, Uri; Bonnet, Robert:
Hausdorff's theorem for posets that satisfy the finite antichain
property.
Fund. Math. 159 no 1, 1999, pp. 51-69.
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[26] Bonnet, Robert:
On superatomic Boolean algebras.
Finite and infinite combinatorics in sets and logic (Banff, AB, 1991),
NATO Adv. Sci. Inst. Ser. C Math. Phys. Sci., 411,
Kluwer Acad. Publ., Dordrecht, 1993, pp. pp. 31-62.
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[25] Bonnet, Robert; Shelah, Saharon:
On HCO spaces. An uncountable compact T2 space,
different from $\aleph_1 + 1$ which is homeomorphic
to each of its uncountable closed subspaces.
Israel J. Math. 84 no. 3 (1993), pp.289-332.
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[24] Bekkali, Mohamed; Bonnet, Robert; Rubin, Matatyahu
Compact interval spaces in which all closed subsets are homeomorphic
to clopen ones. I.
Order 9 no. 2, (1992), pp. 177-200.
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[23] Bekkali, Mohamed; Bonnet, Robert; Rubin, Matatyahu:
Compact interval spaces in which all closed subsets are homeomorphic
to clopen ones. I.
Order 9 no. 1, (1992), pp. 69-95.
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[22] Abraham, Uri; Bonnet, Robert:
Every superatomic subalgebra of an interval algebra is embeddable in
an ordinal algebra.
Proc. Amer. Math. Soc. 115(no. 3), (1992)), pp. 585-592.
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[21] Bonnet, Robert; Rubin, Matatyahu:
Elementary embedding between countable Boolean algebras.
J. Symbolic Logic 56(no. 4), (1991), pp. 1212-1229.
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[20] Bonnet, R.; Duffus, D.; Woodrow, R. E.:
Coloring chains.
Order 6(no. 1) (1989), pp. 69-89.
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[19] Bekkali, Mohamed; Bonnet, Robert:
Rigid Boolean algebras.
Handbook of Boolean algebras, Vol. 2, North-Holland, Amsterdam,
1989. pp. 637–678.
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[18] Bonnet, Robert:
Subalgebras.
Handbook of Boolean algebras, Vol. 2, North-Holland, Amsterdam,
1989 pp. 389-416.
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[17] Bonnet, Robert; Si-Kaddour, Hamza:
Comparison of Boolean algebras.
Order, 4(no 3), (1987), pp. 273-283.
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[16] Bekkali, Mohamed; Bonnet, Robert:
On Fodor's theorem: a topological version.
Special volume on ordered sets and their applications (L'Arbresle,
1982).
Discrete Math., 53 (1985), pp. 3-19.
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[15] Bonnet, Robert; Shelah, Saharon:
Narrow Boolean algebras.
Ann. Pure Appl. Logic,
28(no. 1), (1985), pp. 1-12.
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[14] Bonnet, Robert:
On homomorphism types of superatomic interval Boolean algebras.
Models and sets (Aachen, 1983), Lecture Notes in Math.,
1103,
Springer, Berlin, 1984. pp. 67-81.
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[13] Bonnet, R.; Pouzet, M.:
Linear extensions of ordered sets.
Ordered sets (Banff, Alta., 1981),
NATO Adv. Study Inst. Ser. C: Math. Phys. Sci., 83,
Reidel, Dordrecht-Boston, Mass. (1982). pp. 125-170,
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[12] Bonnet, R.:
Very strongly rigid Boolean algebras, continuum discrete set condition,
countable antichain condition. I.
Algebra Universalis, 11 no. 3, (1980), pp. 341-364 (1981).
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[11] Bonnet, R.:
Sur le type d'isomorphie d'algèbres de Boole dispersées. (French)
Colloque International de Logique (Clermont-Ferrand, 1975),
Colloques Internat. CNRS, Paris, 249. CNRS, Paris, 1977,
pp. 107-122.
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[10] Bonnet, Robert:
Problems in Boolean algebras. (French)
Annales scientifiques de l’Université de Clermont-Ferrand 2.
13 (1) (1976), p. 75.
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[9] Bonnet, R.:
On the cardinality of the set of initial intervals of a partially
ordered set.
Infinite and finite sets (Colloq., Keszthely, 1973;
dedicated to P. Erdős on his 60th birthday),
Colloq. Math. Soc. János Bolyai, Vol. 1(Vol. 1),
North-Holland, Amsterdam, 1975 pp. 189-198.
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[8] Bonnet, Robert; Erdős, Paul:
The chromatic index of an infinite complete hypergraph: a partition
theorem.
Hypergraph Seminar (Proc. First Working Sem., Ohio State Univ.,
Columbus, Ohio 1972;
dedicated to Arnold Ross), Lecture Notes in Math., Vol 411,
Springer, Berlin, 1974, pp. 54–60.
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[7] Bonnet, R.:
Theoremes de partitions, axiome de determination et theorie des jeux.
(French)
Publ. Econometriques Lyon 6 (1973), pp. 12-22.
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[6] Bonnet, Robert; Corominas, Ernest; Pouzet, Maurice:
Simplification pour la multiplication ordinale. (French)
C. R. Acad. Sci. Paris Sér. A-B 276 (1973), A221-A224.
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[5] Bonnet, Robert; Corominas, Ernest; Pouzet, Maurice:
Simplification pour la multiplication ordinale. (French)
C. R. Acad. Sci. Paris Sér. A-B 276 (1973), A221-A224.
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[4] Bonnet, Robert:
Chaînes de Ramsey. (French)
C. R. Acad. Sci. Paris Sér. A-B 274 (1972), pp. 605-606
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[3] Bonnet, Robert:
Catégorie et α-catégorie des ensembles ordonnés. (French)
Publ. Dép. Math. (Lyon) 8 (1971), no. 1, pp. 69-90.
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[2] Extension et stratification des genres de chaines denombrables
(French),
C. R. Acad. Sci. Paris Sér 269 A 274 (1972),
pp. 1512-1515.
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[1] Bonnet, Robert; Pouzet, Maurice:
Extension et stratification d'ensembles dispersés. (French),
C. R. Acad. Sci. Paris Sér. 268 A (1972), pp.
1512-1515.
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