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Volume 18 - June 1978

Contents

Page 3 of 4

Abstracts of Australasian PhD theses

  • Degree of approximation theorems for approximation with side conditions

  • R.K. Beatson
  • Published online by Cambridge University Press:
    17 April 2009, p. 297
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Research Article

  • On characterisation of finitary algebraic categories

  • Francis Borceux, B.J. Day
  • Published online by Cambridge University Press:
    17 April 2009, pp. 125-135
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  • The aim of this article is to characterise categories which are V–algebraic (equals V–theoretical) over V where V is a symmetric monoidal closed category satisfying suitable limit-colimit commutativity conditions (basicly axiom π).

  • On doubly transitive permutation groups

  • Cheryl E. Praeger
  • Published online by Cambridge University Press:
    17 April 2009, pp. 465-473
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  • Suppose that G is a doubly transitive permutation group on a finite set Ω and that for α in ω the stabilizer Gα of αhas a set σ = {B1, …, Bt} of nontrivial blocks of imprimitivity in Ω – {α}. If Gα is 3-transitive on σ it is shown that either G is a collineation group of a desarguesian projective or affine plane or no nonidentity element of Gα fixes B pointwise.

  • An analogue of Banach's contraction principle for 2-metric spaces

  • S.N. Lal, A.K. Singh
  • Published online by Cambridge University Press:
    17 April 2009, pp. 137-143
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  • In this paper we establish a fixed point theorem for 2-metric spaces. Some interesting particular cases of this theorem are also obtained.

Abstracts of Australasian PhD theses

  • Some techniques of harmonic analysis on compact Lie groups with applications to lacunarity

  • Anthony Haynes Dooley
  • Published online by Cambridge University Press:
    17 April 2009, pp. 299-301
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  • On multifunctions and multimeasures

  • Le Van Tu
  • Published online by Cambridge University Press:
    17 April 2009, pp. 145-146
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Research Article

  • Duality in topological algebra

  • B.J. Day
  • Published online by Cambridge University Press:
    17 April 2009, pp. 475-480
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  • Aspects of duality relating to compact totally disconnected universal algebras are considered. It is shown that if P is a ““basic“ set of injectives in a variety of compact totally disconnected algebras then the category P of P-copresentable objects is in duality with the class of all G-copresentable algebras on P, where G: P → Ens is the forgetful functor and an algebra is taken to mean a finite-product-preserving functor from P to Ens.

Abstracts of Australasian PhD theses

  • Differentiable manifolds modelled on locally convex spaces

  • Truong Công Nghê
  • Published online by Cambridge University Press:
    17 April 2009, pp. 303-304
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Front matter

  • BAZ volume 18 issue 3 Cover and Front matter

  • Published online by Cambridge University Press:
    17 April 2009, pp. f1-f6
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Abstracts of Australasian PhD theses

  • Maximal quotient rings of prime nonsingular group algebras

  • John Hannah
  • Published online by Cambridge University Press:
    17 April 2009, pp. 305-306
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  • Analytic extension of riemannian manifolds

  • Geoffrey Howard Smith
  • Published online by Cambridge University Press:
    17 April 2009, pp. 147-148
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Back matter

  • BAZ volume 18 issue 3 Cover and Back matter

  • Published online by Cambridge University Press:
    17 April 2009, pp. b1-b2
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Abstracts of Australasian PhD theses

  • Lacunary sets for connected and totally disconnected compact groups

  • Michael Frank Hutchinson
  • Published online by Cambridge University Press:
    17 April 2009, pp. 149-151
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  • Radiation losses in dielectric optical waveguides

  • Ian Arthur White
  • Published online by Cambridge University Press:
    17 April 2009, pp. 307-309
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  • Tight Riesz orders via congruences

  • Elizabeth A.S. Loci
  • Published online by Cambridge University Press:
    17 April 2009, pp. 153-154
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Corrigendum

  • Martingale central limit theorems without uniform asymptotic negligibility: Corrigendum

  • R.J. Adler, D.J. Scott
  • Published online by Cambridge University Press:
    17 April 2009, pp. 311-319
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  • The following is a correct proof of the main theorem of [1]. It should be substituted for the published Section 3, which, as pointed out by Professor B.L.S. Prakasa Rao, contains an error in the equations following (15) on page 49.

Front matter

  • BAZ volume 18 issue 2 Cover and Front matter

  • Published online by Cambridge University Press:
    17 April 2009, pp. f1-f2
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Abstracts of Australasian PhD theses

  • Some topics in the theory of ring structures on abelian groups

  • David R. Jackett
  • Published online by Cambridge University Press:
    17 April 2009, pp. 155-156
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  • On the existence of orthogonal designs

  • Peter Eades
  • Published online by Cambridge University Press:
    17 April 2009, pp. 157-158
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Back matter

  • BAZ volume 18 issue 2 Cover and Back matter

  • Published online by Cambridge University Press:
    17 April 2009, pp. b1-b2
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Page 3 of 4