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Semigroup rings.

Ponizovskii, J.S.

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p. 1-46

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Quasi-orthodox semigroups with inverse transversals.

Saito, T.

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p. 47-54

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Completions and injective hulls of E-reflexive inverse semigroups.

Shoji, K.

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p. 55-68

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Regular semigroups with a medial idempotent.

Loganathan, M.

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p. 69-74

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Using automated reasoning tools: A study of the semigroup F2B2.

McFadden, R. ; Lusk, E.

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p. 75-88

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Constructing inverse monoids from small categories.

Leech, J.

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p. 89-116

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A random walk for the solution sought: Remarks on the difference scheme approach to nonlinear semigroups and evolution operators.

Freedman, M.A.

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p. 117-126

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Unification in varieties of idempotent semigroups.

Baader, F.

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p. 127-146

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Maximal prefix products.

Bruyère, V.

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p. 147-158

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A note on f-disjunctive languages.

Reis, C.M.

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p. 159-166

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Factorizable semigroups.

Catino, F.

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p. 167-174

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Noble inverse semigroups with bisimple core.

Schein, B.M.

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p. 175-178

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Structure of ordered semirings.

Satyanarayana, M.

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p. 179-188

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Hausdorff topologies on the a-bicyclic semigroup.

Hogan, J.W.

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p. 189-210

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Differentiable monoids with smooth boundary.

Holmes, J.P.

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p. 211-222

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Subprincipal closed ideals in ßN.

Hindman, N. ; Davenport, D.

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p. 223-246

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In a left-topological semigroup with dense center the closure of any left ideal is an ideal.

Ruppert, W.

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p. 247-248

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Semigroups satisfying xy = yg (x,y)x.

Stein, S.K.

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p. 249-252

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On varieties of completely regular semigroups II.

Polák, L.

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p. 253-284

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Monoids characterized by their quasi-injective S-systems.

Ahsan, J.

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p. 285-292

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On equalizer-flat and pullback-flat acts.

Normak, P.

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p. 293-314

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On the uniqueness of the coefficient ring in a semigroup ring.

Spiegel, E.

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p. 315-322

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Monoides et semi-anneaux complets.

Krob, D.

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p. 323-340

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On semigroups with least generating sets.

Thron, R. ; Kittler, D.

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p. 341-350

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The congruences on S(X) which commute with V.

Subbiah, S. ; Magill, K.D. jr. ; Barit, W.

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p. 351-364

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Connected algebraic monoids.

Renner, L.E.

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p. 365-370

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Some conditions under which a continuous semigroup morphism is strongly differentiable.

Day, J.M. ; Weddington, D.D.

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p. 371-374

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