• case-insensitive prefix search: default
  e.g., sig matches "SIGIR" as well as "signal"
• exact word search: append dollar sign ($) to word
  e.g., graph$ matches "graph", but not "graphics"
• boolean and: separate words by space
  e.g., codd model
• boolean or: connect words by pipe symbol (|)
  e.g., graph|network

Update May 7, 2017: Please note that we had to disable the phrase search operator (.) and the boolean not operator (-) due to technical problems. For the time being, phrase search queries will yield regular prefix search result, and search terms preceded by a minus will be interpreted as regular (positive) search terms.

found 29 matches

• 2025
• 
  Mohadese Nazifi, Mohsen Asghari Larimi, Mahmood Bakhshi:
  Generalization of filter theory of EQ-algebras based on lattices. J. Log. Comput. 35(3) (2025)
• 2021
• 
  Afrodita Iorgulesc, Michael Kinyon:
  Two Generalizations of Bounded Involutive Lattices and of Ortholattices. FLAP 8(7): 2173-2218 (2021)
• 
  Xiang-Ke Chang, Shi-Hao Li, Satoshi Tsujimoto, Guo-Fu Yu:
  Two-Parameter Generalizations of Cauchy Bi-Orthogonal Polynomials and Integrable Lattices. J. Nonlinear Sci. 31(2): 30 (2021)
• 2020
• 
  Liwen Ma:
  Couple fuzzy covering rough set models and their generalizations to CCD lattices. Int. J. Approx. Reason. 126: 48-69 (2020)
• 2019
• 
  Shriram K. Nimbhorkar, Deepali B. Banswal:
  Generalizations of supplemented lattices. AKCE Int. J. Graphs Comb. 16(1): 8-17 (2019)
• 
  Paulo Ricardo Branco da Silva, Danilo Silva:
  Multilevel LDPC Lattices With Efficient Encoding and Decoding and a Generalization of Construction $\text{D}'$. IEEE Trans. Inf. Theory 65(5): 3246-3260 (2019)
• 2018
• 
  Susanne Pumplün:
  How to obtain lattices from $$(f, \sigma , \delta )$$ ( f , σ , δ ) -codes via a generalization of Construction A. Appl. Algebra Eng. Commun. Comput. 29(4): 313-333 (2018)
• 
  Paulo Ricardo Branco da Silva, Danilo Silva:
  Low-Complexity Multilevel LDPC Lattices and a a Generalization of Construction $\mathrm{D}{\prime}$. ISIT 2018: 626-630
• 
  Tung Mai, Vijay V. Vazirani:
  A Generalization of Birkhoff's Theorem for Distributive Lattices, with Applications to Robust Stable Matchings. CoRR abs/1804.05537 (2018)
• 2017
• 
  Eleonesio Strey, Sueli I. R. Costa:
  Lattices from codes over Z_q : generalization of constructions D, D' and D ¯. Des. Codes Cryptogr. 85(1): 77-95 (2017)
• 
  Paulo Ricardo Branco da Silva, Danilo Silva:
  Multilevel LDPC Lattices with Efficient Encoding and Decoding and a Generalization of Construction D'. CoRR abs/1712.08201 (2017)
• 2016
• 
  Liwen Ma:
  Two fuzzy covering rough set models and their generalizations over fuzzy lattices. Fuzzy Sets Syst. 294: 1-17 (2016)
• 
  Susanne Pumpluen:
  How to obtain lattices from (f, sigma, delta)-codes via a generalization of Construction A. CoRR abs/1607.03787 (2016)
• 2015
• 
  Eleonesio Strey, Sueli I. R. Costa:
  Lattices from codes over $\mathbb{Z}_n$: Generalization of Constructions $D$, $D'$ and $\overline{D}$. CoRR abs/1512.05841 (2015)
• 2014
• 
  Fang Li, Liping Lu:
  Bargmann Type Systems for the Generalization of Toda Lattices. J. Appl. Math. 2014: 287529:1-287529:8 (2014)
• 
  Yu-Chih Huang, Krishna R. Narayanan:
  Lattices from codes for harnessing interference: An overview and generalizations. ITW 2014: 10-14
• 
  Brian M. Kurkoski, Ricardo Antonio Parrao Hernandez:
  Message variance convergence condition for generalizations of LDLC lattices. ITW 2014: 20-24
• 
  Yu-Chih Huang, Krishna R. Narayanan:
  Lattices from Codes for Harnessing Interference: An Overview and Generalizations. CoRR abs/1406.3368 (2014)
• 2013
• 
  Peter Butka, Jozef Pócs:
  Generalization of One-Sided Concept Lattices. Comput. Informatics 32(2): 355-370 (2013)
• 2012
• 
  Guang Li, Yadong Wang, Xiaohong Su:
  Improvements on a privacy-protection algorithm for DNA sequences with generalization lattices. Comput. Methods Programs Biomed. 108(1): 1-9 (2012)
• 
  Jozef Pócs:
  On possible generalization of fuzzy concept lattices using dually isomorphic retracts. Inf. Sci. 210: 89-98 (2012)
• 2011
• 
  Ya Qin, Yi Liu:
  Generalizations of fuzzy filters in residuated lattices. FSKD 2011: 157-161
• 2009
• 
  Marc Ricordeau:
  Utilisation de treillis de Galois pour structurer la généralisation des politiques pour l'Apprentissage par Renforcement. (Generalization of Policies for Reinforcement Learning using Galois Lattices). University of Montpellier, France, 2009
• 2007
• 
  Marc Ricordeau, Michel Liquiere:
  Policies Generalization in Reinforcement Learning using Galois Partitions Lattices. CLA 2007
• 2005
• 
  Javier Martínez, Gloria Gutiérrez, Inmaculada Perez de Guzmán, Pablo Cordero:
  Generalizations of lattices via non-deterministic operators. Discret. Math. 295(1-3): 107-141 (2005)
• 2002
• 
  András Gács, Péter Sziklai:
  On the structure of a generalization of weakly associative lattices. Ars Comb. 62 (2002)
• 1998
• 
  Howard J. Hamilton, Robert J. Hilderman, Liangchun Li, Dee Jay Randall:
  Generalization Lattices. PKDD 1998: 328-336
• 1995
• 
  Curtis D. Bennett, Bruce E. Sagan:
  A Generalization of Semimodular Supersolvable Lattices. J. Comb. Theory A 72(2): 209-231 (1995)
• 1977
• 
  Henner Kröger:
  Distributive lattices as a generalization of Brouwerian lattices. Discret. Math. 20: 297-299 (1977)