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Robert A. G. Seely

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affiliation: McGill University, Department of Mathematics, Montreal, QC, Canada

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2020 – today

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2020
[j10]
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Richard Blute, J. Robin B. Cockett, Jean-Simon Pacaud Lemay, Robert A. G. Seely:
Differential Categories Revisited. Appl. Categorical Struct. 28(2): 171-235 (2020)

2000 – 2009

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2006
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Richard Blute, J. Robin B. Cockett, Robert A. G. Seely:
Differential categories. Math. Struct. Comput. Sci. 16(6): 1049-1083 (2006)
2002
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Richard Blute, J. Robin B. Cockett, Robert A. G. Seely:
The Logic of Linear Functors. Math. Struct. Comput. Sci. 12(4): 513-539 (2002)
2000
[j7]
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Michael Barr, Philip J. Scott, Robert A. G. Seely:
Introduction. Math. Struct. Comput. Sci. 10(2): 97-98 (2000)
[j6]
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J. Robin B. Cockett, Jürgen Koslowski, Robert A. G. Seely:
Introduction to linear bicategories. Math. Struct. Comput. Sci. 10(2): 165-203 (2000)

1990 – 1999

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1996
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Richard Blute, J. Robin B. Cockett, Robert A. G. Seely:
! and ? - Storage as Tensorial Strength. Math. Struct. Comput. Sci. 6(4): 313-351 (1996)
1995
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Nax Paul Mendler, Prakash Panangaden, Philip J. Scott, Robert A. G. Seely:
A Logical View of Concurrent Constraint Programming. Nord. J. Comput. 2(2): 181-220 (1995)
1994
[j3]
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John N. Crossley, Gerald L. Mathai, Robert A. G. Seely:
A logical calculus for polynomial-time realizability. Methods Log. Comput. Sci. 1(3): 279-298 (1994)
1993
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Richard Blute, Robert A. G. Seely, Prakash Panangaden:
Holomorhpic Models of Exponential Types in Linear Logic. MFPS 1993: 474-512
1992
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Prakash Panangaden, Vijay A. Saraswat, Philip J. Scott, Robert A. G. Seely:
A Hyperdoctrinal View of Concurrent Constraint Programming. REX Workshop 1992: 457-476

1980 – 1989

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1989
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Robert A. G. Seely:
Graded Multicategories of Polynomial-time Realizers. Category Theory and Computer Science 1989: 182-197
1987
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Robert A. G. Seely:
Categorical Semantics for Higher Order Polymorphic Lambda Calculus. J. Symb. Log. 52(4): 969-989 (1987)
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Robert A. G. Seely:
Modelling Computations: A 2-Categorical Framework. LICS 1987: 65-71
1983
[j1]
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Robert A. G. Seely:
Hyperdoctrines, Natural Deduction and the Beck Condition. Math. Log. Q. 29(10): 505-542 (1983)

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