Pages that link to "Item:Q1613750"
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The following pages link to Sociophysics: The Sznajd model and its applications (Q1613750):
Displaying 19 items.
- Consequence of reputation in the Sznajd consensus model (Q420383) (← links)
- Opinion dynamics using majority functions (Q1013519) (← links)
- Mapping the \(q\)-voter model: from a single chain to complex networks (Q1619136) (← links)
- Range of interaction in an opinion evolution model of ideological self-positioning: contagion, hesitance and polarization (Q1619189) (← links)
- A dynamic evolution model of human opinion as affected by advertising (Q1783108) (← links)
- Applications of small-world networks to some socio-economic systems (Q1873997) (← links)
- Opinion dynamics involving contrarian and independence behaviors based on the Sznajd model with two-two and three-one agent interactions (Q2167970) (← links)
- A biased review of sociophysics (Q2376039) (← links)
- Rewiring the network. What helps an innovation to diffuse? (Q3301893) (← links)
- A THREE-OPINION SZNAJD MODEL WITH LIMITED PERSUASION AND ITS APPLICATIONS (Q3367620) (← links)
- RELAXATION UNDER OUTFLOW DYNAMICS WITH RANDOM SEQUENTIAL UPDATING (Q3368606) (← links)
- RANDOMIZED SZNAJD MODEL (Q3427079) (← links)
- Micro-macro interrelations and the order parameter concept in the field theory of societal systems (Q3486409) (← links)
- Modelling topic propagation over the Internet (Q3612726) (← links)
- SOCIOPHYSICS — A REVIEW OF RECENT MONTE CARLO SIMULATIONS (Q4474658) (← links)
- SZNAJD MODEL WITH "SOCIAL TEMPERATURE" AND DEFENDER ON SMALL-WORLD NETWORKS (Q4832377) (← links)
- Free utility model for explaining the social gravity law (Q4992328) (← links)
- TIME DEPENDENCE OF THE SURVIVAL PROBABILITY OF AN OPINION IN A CLOSED COMMUNITY (Q5468470) (← links)
- Social dynamics and Parrondo's paradox: a narrative review (Q6168757) (← links)