Schuster, Seymour | Carleton College Archives
Name: Schuster, Seymour
Historical Note: Carleton College Faculty Author
Records or Manuscript Collections Created by Schuster, SeymourPublications (non-serial) and Reports, 1856-present
Results Found Within Box List
- Series 4: Items 1501 to 2000
Item 1816: A Note on Cycle Ramsey Numbers / Gary Chartrand and Seymour Schuster, 1973Series 4: Items 1501 to 2000
Item 1818: A Technique for Reconstructing Disconnected Graphs / Gary Chartrand, Hudson V. Kronk and Seymour Schuster, 1973Series 4: Items 1501 to 2000
Item 1804: A Theorem of Kuratowski / G. A. Dirac and S. Schuster, 1954Series 4: Items 1501 to 2000
Item 1803: Axes of Points of Certain Linear Systems of Polarities / Seymour Schuster, 1967Series 4: Items 1501 to 2000
Item 1805: Constructions for Poles and Polars in n-dimensions / A.P. Dempster and S. Schuster, 1955Series 4: Items 1501 to 2000
Item 1817: Convergence of Series Whose Terms are Defined Recursively / M. K. Fort, Jr. and Seymour Schuster, 1964Series 4: Items 1501 to 2000
Item 1814: Embedding (p, p-1) Graphs in their Complements / David burns and Seymour Schuster, 1978Series 4: Items 1501 to 2000
Item 1815: Every (p, p-2) Graph is Contained in Its Complement / David Burns and Seymour Schuster, 1977Series 4: Items 1501 to 2000
Item 1813: Fixed-Point-Free Embeddings of Graps in their Complements / Seymour Schuster, 1978Series 4: Items 1501 to 2000
Item 1820: Geometry Section 4: Measuring the Universe with Telescopes / Seymour SchusterSeries 4: Items 1501 to 2000
Item 1808: If not solid geometry, then what? Is the answer a study of vectors and a vector approach to geometry? / Seymour Schuster, 1961Series 4: Items 1501 to 2000
Item 1810: On a Variation of the Ramsey Number / Gary Chartrand and Seymour Schuster, 1972Series 4: Items 1501 to 2000
Item 1802: On the Existence of Specified Cycles in Complementary Graphs / Gary Chartrand and Seymour Schuster, 1971Series 4: Items 1501 to 2000
Item 1819: On the Independence Numbers of Complementary Graphs / Gary Chartrand and Seymour Schuster, 1974Series 4: Items 1501 to 2000
Item 1807: On the Teaching of Geometry: A Potpourri / Seymour Schuster, 1971Series 4: Items 1501 to 2000
Item 1822: Packing a Tree of Order p With a (p, p) Graph / Seymour Schuster, 1985Series 4: Items 1501 to 2000
Item 1812: Pencils of Polarities / Seymour Schuster, 1959Series 4: Items 1501 to 2000
Item 1806: Pencils of Polarities in Projective Space / Seymour Schuster, 1956Series 4: Items 1501 to 2000
Item 1809: Progress on the Problem of Eccentric Hosts / Seymour Schuster, 1972Series 4: Items 1501 to 2000
Item 1823: Review of Geometry: A High School Course. By Serge Lang and Gene Murrow / Seymour Schuster, 1986Series 4: Items 1501 to 2000
Item 1821: The Partial Complement of Graphs / V. Chartrand, S. F. Kapoor, D. R. Lick and S. Schuster, 1985Series 2: Items 501-1000
Item 772: Undergraduate Research in Mathematics: Report of a[...] / Edited by Kenneth O. May and Seymour Schuster, 1962Series 4: Items 1501 to 2000
Item 1811: Which Graphs have Unique Distance Trees? / Gary Chartrand and Seymour Schuster, 1974