[1] N. Bourbaki: Elements de Mathematique, Livre III, Topologie Generale. Paris, Herman, 1951.

[2] G. E. Bredon: Sheaf Theory. McGraw Hill, New York, 1967. MR 0221500 | Zbl 0158.20505

[3] E. Čech: Topological Spaces. Prague, 1966. MR 0211373

[4] J. Dauns K. H. Hofmann: Representation of Rings by Sections. Mem. Amer. Math. Soc., 83, (1968). MR 0247487

[5] Z. Frolík: Structure Projective and Structure Inductive Presheaves. Celebrazioni arrchimedee del secolo XX, Simposio di topologia, 1964.

[6] J. Dugundji: Topology. Allyn and Bacon, Boston, 1966. MR 0193606 | Zbl 0144.21501

[7] A. N. Gelfand D. A. Rajkov G. E. Silov: Commutative Normed Rings. Moscow, 1960 (Russian).

[8] E. Hille S. Phillipps: Functional Analysis and Semi-Groups. Providence, 1957.

[9] J. L. Kelley: General Topology. Van Nostrand, New York, 1955. MR 0070144 | Zbl 0066.16604

[10] G. Koethe: Topological Vector Spaces, I. New York Inc, Springer Vlg., 1969. Zbl 0179.17001

[11] J. Pechanec-Drahoš: Representation of Presheaves of Semiuniformisable Spaces, and Representation of a Presheaf by the Presheaf of all Continuous Sections in its Covering Space. Czech. Math. Journal, 21 (96), (1971). MR 0487958

[12] J. Pechanec-Drahoš: Functional Separation of Inductive Limits and Representation of Presheaves by Sections, Part One, Separation Theorems for Inductive Limits of Closured Presheaves. Czech. Math. Journal.

[13] J. Pechanec-Drahoš: Functional Separation of Inductive Limits and Representation of Presheaves by Sections, Part Two, Embedding of Presheaves into Presheaves of Compact Spaces. Czech. Math. Journal 29 (104), (1949).

[14] J. Pechanec-Drahoš: Functional Separation of Inductive Limits And Representation of Presheaves by Sections, Part Three, Some Special Cases of Separation of Inductive Limits of Presheaves. Czech. Math. Journal 30 (105), (1980).