17. M. Daily and T. Lada, Symmetrization
of brace algebras
16 M. Daily and T. Lada, A finite dimensional
L-infinity algebra example in gauge theory, Homology, Homotopy and
Applications, vol.7(2), 87-93 (2004).
15. T. Lada, L-infinity
algebra representations, Applied Categorical Structures 12, 29-34 (2004).
14. T. Lada and M. Markl, Symmetric brace
algebras
13. R. Fulp, T. Lada and J. Stasheff,
Noether's variational Theorem II and the BV formalism, Rendiconti
Del Circolo Matematico Di Palermo, Serie II, Suppl. 71, 115-126 (2003).
12. R. Fulp, T. Lada and J. Stasheff,
Sh-Lie algebras induced by gauge transformations, Communications in Math
Physics 231, 25-43 (2002).
11. G. Barnich, R. Fulp,
T. Lada and J. Stasheff, Algebra structures on Hom(C,L), Communications
in Algebra 28, 5481-5501 (2000).
10. T. Lada, Commutators
of A-infinity structures. Contemp Math 227, 227-233 (1999).
9. G. Barnich, R. Fulp, T. Lada
and J. Stasheff, The sh Lie structure of Poisson brackets in field theory,
Communications in Math Physics 191, 585-601 (1998).
8. T. Lada and M. Markl, Strongly homotopy
Lie algebras. Communications in Algebra, 23, 2147-2161 (1995).
7. P. Goerss and T. Lada, Relations among homotopy operations
for simplicial commutative algebras, Proc. AMS, Vol. 123, N0. 9, 2637-2641
(1995).
6. T. Lada and J. Stasheff, Introduction
to sh Lie algebras for physicists. Int. J. Theo. Phys. 32, 1087-1103 (1993).
5. D. Kraines and T. Lada, The cohomology of the Dyer-Lashof
algebra, Contemp. Math. 19, 145-152 (1983).
4. D. Kraines and T. Lada, Applications of the Miller spectral
sequence, Conference Proceedings of the Canadian Math Society, Vo.
2, 479-498 (1982).
3. D. Kraines and T. Lada, A counterexample to the transfer
conjecture, Lecture Notes in Math, Vol. 741, 588-624 (1979).
2. T. Lada, An operad action on infinite loop space multiplication,
Canadian Jour. of Math. 29, No. 6, 1208-1216 (1977).
1. T. Lada, Strong homotopy algebras over monads, Lecture
Notes in Math, Vol. 533, 399-479 (1976).