Editor: Frolík, Z.
Venue: Michlův Mlýn, Krkonoše, 1978
Publisher: Czechoslovak Academy of Sciences, Praha, 1978
| 1 | Foreword. |
| 2-3 | [List of] participants. Section of analysis. |
| 4-5 | [List of] participants. Section of Topology. |
| 6-8 | Addresses. |
| 9-10 | List of talks in section of analysis. |
| 11 | List of talks in section of topology. |
| 13-15 | Some combinatorial questions related to measure theory. Bandt, Christoph |
| 17 | Existence of non measurable sets. Bukovský, Lev |
| 19-23 | A short survey on stable convex sets. Clausing, A. |
| 25-27 | Theory of Frechet cones and nonlinear analysis. Fabian, M. |
| 29-34 | Some remarks on Caratheodory construction of measures in metric spaces. Feiste, U. |
| 35-36 | Sequential completeness versus Čech - completeness. Frič, R. |
| 37-44 | Extremal preimage measures and measurable weak sections. Graf, Siegfried |
| 45-48 | On Ulam's problem on families of measures. Grzegorek, E. |
| 49-54 | On strong mixing and weak convergence for groups of operators. Iwanik, A. |
| 55-59 | A general topology approach to the study of differentiability of convex functions in Banach spaces. Kenderov, P. |
| 61-62 | On semigroups of operators generated by second order differential operators on Lie groups. Kisyński, Jan |
| 63-66 | Extreme extensions of positive operators. Lipecki, Z. |
| 67-70 | Automatic continuity of translation - invariant linear operators. Neumann, Michael |
| 71-73 | Problems concerning weak Asplund spaces. Phelps, R. R. |
| 75-76 | Cartesian-closed coreflective subcategories of uniform spaces. Rice, M. D.; Tashjian, Gloria J. |
| 77-79 | Model theoretic approach to topological functors. Rosický, Jiří |
| 81 | Introduction to constructive quantum field theory. Stegall, Charles |
| 83-85 | On concrete functors in uniform spaces. Vilímovský, Jiří |
| 87-90 | $\Delta$ -closed graph theorem. Wilhelm, M. |
| 91-95 | The algebraic formulation of the axioms quantum field theory. Yngvason, Jakob |
| 97-99 | Positivity Properties of Measures in Euclidean Quantum Field Theory. Yngvason, Jakob |
| 101-103 | On the points of multivaluedness of monotone operators. Zajíček, L. |