On a q-Central Limit Theorem Consistent with Nonextensive Statistical Mechanics

References

Page 1

	Year	Citations
Possible generalization of Boltzmann-Gibbs statistics Constantino Tsallis Journal of Statistical Physics EngineeringGibbs MeasureEntropyPossible GeneralizationStatistical Inference	1988	9.3K
Probability and Measure. PE, P. Billingsley Journal of the American Statistical Association Measure TheoryRandom VariablesEngineeringDiscrete ProbabilityMeasurement	1996	6.7K
Probability: Theory and Examples. Kathryn Prewitt, Richard Durrett Journal of the American Statistical Association Bayesian Decision TheoryBayesian StatisticsEngineeringRandom WalksDiscrete Probability	1992	3.2K
XI.—On <i>q</i>-Functions and a certain Difference Operator F. H. Jackson Transactions of the Royal Society of Edinburgh Theoretical MathematicsRiemann-hilbert ProblemGeneralized FunctionArbitrary FunctionAlgebraic Analysis	1909	819
Anomalous diffusion in the presence of external forces: Exact time-dependent solutions and their thermostatistical basis Constantino Tsallis, Dirk Jan Bukman Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics	1996	584
A possible deformed algebra and calculus inspired in nonextensive thermostatistics Ernesto P. Borges Physica A Statistical Mechanics and its Applications EngineeringEntropyEntropy ProductionEquilibrium ThermodynamicsAlgebraic Analysis	2004	359
What are the Numbers that Experiments Provide Constantino Tsallis Química Nova MeasurementExperimental TechnologyExperiment DesignEducationNumeracy	1994	248
Anomalous diffusion and non-Gaussian velocity distribution of Hydra cells in cellular aggregates Arpita Upadhyaya, Jean‐Paul Rieu, James A. Glazier, Physica A Statistical Mechanics and its Applications EngineeringHydra CellsMedicineFluid MechanicsMembrane Transport	2001	245
Generalized algebra within a nonextensive statistics L. Nivanen, Alain Le Méhauté, Qiuping A. Wang Reports on Mathematical Physics EngineeringNon-commutative AlgebraStatistical InferenceProbability TheoryMathematical Statistic	2003	226
Asymptotically scale-invariant occupancy of phase space makes the entropy <i> S <sub>q</sub> </i> extensive Constantino Tsallis, Murray Gell‐Mann, Yuzuru Sato Proceedings of the National Academy of Sciences	2005	213

Page 1