On a new method in intuitionist linear analysis

Sahab Lal Shukla

Compositio Mathematica (1973)

  • Volume: 26, Issue: 3, page 181-202
  • ISSN: 0010-437X

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Shukla, Sahab Lal. "On a new method in intuitionist linear analysis." Compositio Mathematica 26.3 (1973): 181-202. <http://eudml.org/doc/89163>.

@article{Shukla1973,
author = {Shukla, Sahab Lal},
journal = {Compositio Mathematica},
language = {eng},
number = {3},
pages = {181-202},
publisher = {Noordhoff International Publishing},
title = {On a new method in intuitionist linear analysis},
url = {http://eudml.org/doc/89163},
volume = {26},
year = {1973},
}

TY - JOUR
AU - Shukla, Sahab Lal
TI - On a new method in intuitionist linear analysis
JO - Compositio Mathematica
PY - 1973
PB - Noordhoff International Publishing
VL - 26
IS - 3
SP - 181
EP - 202
LA - eng
UR - http://eudml.org/doc/89163
ER -

References

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  1. L.E.J. Brouwer [1] Points and spaces. Can. J. Math.6, 1-17 (1954). Zbl0055.04601MR59866
  2. A. Heyting [2] Intuitionism, an introduction. Amsterdam1966. Zbl0125.00510MR221911
  3. A. Heyting [3] Note on the Riesz-Fischer theorem. Proc. Kon. Ned. Ak. v. Wet. ser.A, 5435-40 (1951). Zbl0043.29101MR40251
  4. A. Heyting [4] Espaces de Hilbert et intuitionnisme, Colloque internationaux du C.N.R.S.Paris1953, 59-63. Zbl0053.00701MR56545
  5. A. Heyting [5] Intuïtionistische theorie der Hilbert-ruimten. (Unpublished lecture notes in Netherlandish. Amsterdam, 1949-50). 
  6. Ashvini Kumar [6] Hilbert spaces in intuitionism-Hilbertaj spacoj en intuiciismo. Thesis. Amsterdam, 1966. 
  7. Ashvini Kumar [7] Über Katalogisierte Räume. Comp. Math.21, 431-456 (1970). Zbl0215.32103MR258595
  8. Ashvini Kumar [8] On the intuitionist theory of Stieltjes integration and its applications. Proc. Kon. Ned. Ak. v. Wet. ser.A, 73, 62-76, (1970). Zbl0201.01204MR259061
  9. Ashvini Kumar [9] On Brouwer-Stieltjes integration. Proc. Kon. Ned. Ak. v. Wet. ser.A, 73, 161-171 (1970). Zbl0216.00702MR262433
  10. Ashvini Kumar [10] A note on quasi-numbers. (To appear.) 
  11. Ashvini Kumar and S.L. Shukla [11] Intuitionist determination of dual spaces of certain catalogued linear spaces. I., II. Proc. Kon. Ned. Ak. v. Wet. ser.A, 74, no. 3 (1971). Zbl0215.19403MR288546
  12. S.L. Shukla [12] On intuitionist analogues of classically inseparable spaces. (To appear.) Zbl0248.02034MR305031
  13. S.L. Shukla [13] On some linear spaces which coincide classically but are different intuitionistically. (To appear.) Zbl0248.02035MR305032
  14. S.L. Shukla [14] Intuitionist treatment of sequence spaces satisfying a condition of convergence, or absolute convergence or their analogues and related spaces. (To appear.) 
  15. E. Bishop [15] Foundations of constructive analysis, New York. 1967. Zbl0183.01503MR221878
  16. J.D. Hill [16] On the space (y) of convergent series, Tôhoku math. J.45, 332-337 (1939). Zbl0021.11801JFM65.0225.03
  17. G.H. Hardy [17] Divergent series, Oxford, 1949. Zbl0032.05801MR30620
  18. G. Köthe [18] Topologische lineare Räume I., BerlinGöttingen-Heidelberg1960. Zbl0093.11901MR130551
  19. L.V. Kantorovich and G.P. Akilov [19] Functional analysis in normed spaces. Oxford -LondonNew York etc. 1964. (Translated from the Russian 'Funktoional'nyi analiz v normirovannykh prostranstvakh, Moscow1959). Zbl0127.06104MR119071
  20. F. Riesz and B. Sz. Nagy [20] Leçons d'analyse fonctionnelle. Budapest1953. Zbl0051.08403

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