Thomas Lada

Doubek, M., & Lada, T. (2016). Homotopy derivations. JOURNAL OF HOMOTOPY AND RELATED STRUCTURES, 11(3), 599–630. https://doi.org/10.1007/s40062-015-0118-7

Allocca, M. P., & Lada, T. (2010). A finite dimensional A(infinity) algebra example. Georgian Mathematical Journal, 17(1), 1–12.

Kadeishvili, T., & Lada, T. (2009). A small open-closed homotopy algebra (OCHA). Georgian Mathematical Journal, 16(2), 305–310.

Daily, M., & Lada, T. (2005). A finite dimensional L-infinity algebra example in gauge theory. HOMOLOGY HOMOTOPY AND APPLICATIONS, Vol. 7, pp. 87–93. https://doi.org/10.4310/HHA.2005.v7.n2.a4

Lada, T., & Markl, M. (2005). Symmetric brace algebras. APPLIED CATEGORICAL STRUCTURES, 13(4), 351–370. https://doi.org/10.1007/s10485-005-0911-2

Fulp, R., Lada, T., & Stasheff, J. (2002). sh-Lie algebras induced by gauge transformations. COMMUNICATIONS IN MATHEMATICAL PHYSICS, 231(1), 25–43. https://doi.org/10.1007/s00220-002-0678-3

Barnich, G., Fulp, R., Lada, T., & Stasheff, J. (2000). Algebra structures on Hom (C, L). COMMUNICATIONS IN ALGEBRA, 28(11), 5481–5501. https://doi.org/10.1080/00927870008827169

Marra, M. C. (1999). Factors affecting the adoption of transgenic crops: Some evidence from southeastern US cotton farmers. AgBioTechNet: The Online Service for Agricultural Biotechnology, 1, 1.

Barnich, G., Fulp, R., Lada, T., & Stasheff, J. (1998). The sh Lie structure of Poisson brackets in field theory. COMMUNICATIONS IN MATHEMATICAL PHYSICS, 191(3), 585–601. https://doi.org/10.1007/s002200050278