SOCIAL NETWORK ANALYSIS Sociology 920:573:01/02 Paul Mclean Department of Sociology Rutgers University Spring 2021
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Methods Exam Reading List August 2016 Creswell
Methods Exam Reading List August 2016 Creswell, John. 2014. Research Design: Qualitative, Quantitative and Mixed Methods Approaches. Sage 94th edition). Emerson, Robert, Rachel Fretz and Linda Shaw. 2011. Writing Ethnographic Fieldnotes (Second Edition). Univ. of Chicago Press. Ragin, Charles. 1987. The Comparative Method: Moving Beyond Qualitative and Quantitative Strategies. Univ. of California Press. Liamputtong, Pranee. 2011. Focus Group Methodology Principle and Practice. Sage Publishing. Weiss, Robert. 1994. Learning from Strangers: The Art and Methods of Qualitative Interview Studies. Free Press. Chamblis, D.F. and Schutt, R.K. 2016. Making Sense of the Social World: Methods of Investigation. Los Angeles: Sage. Chapter 11: Unobtrusive Measures. Groves, R., F. Fowler, M. Couper, J Lepkowski, E. Singer and R Tourangeau. 2004. Survey Methodology. Wiley Maines, D.R. 1993. “Narrative’s Moment and Sociology’s Phenomena: Toward a Narrative Sociology.” The Sociological Quarterly 34(1): 17-38. Pampel, F.C. 2000. Logistic Regression: A Primer. Thousand Oaks: Sage Publication. Small, Mario. 2011. How to Conduct a Mixed Methods Study: Recent Trends in a Rapidly Growing Literature. Annual Review of Sociology 37:57-86. Tight, M. 2015. Case Studies. Sage Publications. Corbin, Juliet A., and Anselm Strauss. 2015. Basics of Qualitative Research: Techniques and Procedures for Developing Grounded Theory. Thousand Oaks, CA: Sage. Lieberson, Stanley. 1985. Making It Count: The Improvement of Social Research and Theory. Berkeley, CA: University of California Press. 1 Ragin, Charles C., and Howard S. Becker. 1992. What is a Case? Exploring the Foundations of Social Inquiry. New York: Cambridge University Press. Stinchcombe, Arthur L. 1968. Constructing Social Theories. New York: Harcourt, Brace & World. -
The Number of Dissimilar Supergraphs of a Linear Graph
Pacific Journal of Mathematics THE NUMBER OF DISSIMILAR SUPERGRAPHS OF A LINEAR GRAPH FRANK HARARY Vol. 7, No. 1 January 1957 THE NUMBER OF DISSIMILAR SUPERGRAPHS OF A LINEAR GRAPH FRANK HARARY 1. Introduction* A (p, q) graph is one with p vertices and q lines. A formula is obtained for the number of dissimilar occurrences of a given (α, β) graph H as a subgraph of all (p, q) graphs G, oc<ip, β <: q, that is, for the number of dissimilar (p, q) supergraphs of H. The enumeration methods are those of Pόlya [7]. This result is then appli- ed to obtain formulas for the number of dissimilar complete subgraphs (cliques) and cycles among all (p, q) graphs. The formula for the num- ber of rooted graphs in [2] is a special case of the number of dissimilar cliques. This note complements [3] in which the number of dissimilar {p, k) subgraphs of a given (p, q) graph is found. We conclude with a discussion of two unsolved problems. A {linear) graph G (see [5] as a general reference) consists of a finite set V of vertices together with a prescribed subset W of the col- lection of all unordered pairs of distinct vertices. The members of W are called lines and two vertices vu v% are adjacent if {vlt v2} e W, that is, if there is a line joining them. By the complement Gr of a graph G, we mean the graph whose vertex-set coincides with that of G, in which two vertices are adjacent if and only if they are not adjacent in G. -
Dynamic Social Network Analysis: Present Roots and Future Fruits
Dynamic Social Network Analysis: Present Roots and Future Fruits Ms. Nancy K Hayden Project Leader Defense Threat Reduction Agency Advanced Systems and Concepts Office Stephen P. Borgatti, Ronald L. Breiger, Peter Brooks, George B. Davis, David S. Dornisch, Jeffrey Johnson, Mark Mizruchi, Elizabeth Warner July 2009 DEFENSE THREAT REDUCTION AGENCY •ADVANCED SYSTEMS AND CONCEPTS OFFICE REPORT NUMBER ASCO 2009 009 The mission of the Defense Threat Reduction Agency (DTRA) is to safeguard America and its allies from weapons of mass destruction (chemical, biological, radiological, nuclear, and high explosives) by providing capabilities to reduce, eliminate, and counter the threat, and mitigate its effects. The Advanced Systems and Concepts Office (ASCO) supports this mission by providing long-term rolling horizon perspectives to help DTRA leadership identify, plan, and persuasively communicate what is needed in the near term to achieve the longer-term goals inherent in the agency’s mission. ASCO also emphasizes the identification, integration, and further development of leading strategic thinking and analysis on the most intractable problems related to combating weapons of mass destruction. For further information on this project, or on ASCO’s broader research program, please contact: Defense Threat Reduction Agency Advanced Systems and Concepts Office 8725 John J. Kingman Road Ft. Belvoir, VA 22060-6201 [email protected] Or, visit our website: http://www.dtra.mil/asco/ascoweb/index.htm Dynamic Social Network Analysis: Present Roots and Future Fruits Ms. Nancy K. Hayden Project Leader Defense Threat Reduction Agency Advanced Systems and Concepts Office and Stephen P. Borgatti, Ronald L. Breiger, Peter Brooks, George B. Davis, David S. -
Tentative Syllabus
University of Wisconsin, Department of Sociology Sociology 375: Introduction to Mathematical Sociology Fall 2014 Prof. James Montgomery [email protected] 2436 Social Science Office hours: Friday 9:30-11:30 AM or by appointment Overview. Mathematical sociologists use mathematics to represent and analyze sociological concepts and theories. In this course, we explore mathematical models of social structure, focusing especially on social network analysis and related methods. A second course in mathematical sociology, Soc 376, which is taught in the spring, focuses on mathematical models of social process, addressing the use of Markov chains and dynamical systems in sociology. Prerequisites. There is no particular mathematics prerequisite. However, past experience suggests that students with weak backgrounds in math often find the course quite difficult. We will make extensive use of matrix algebra (as well as the matrix-algebra software package Matlab), though the course is intended to be self-contained for motivated students who have not already studied this topic. We will also learn and employ some elementary concepts from set theory and graph theory. Students who have taken Math 240 (Discrete Mathematics) and Math 340 (Matrix Algebra) or equivalents will already know the relevant mathematics. Students who have previously used mathematical software and/or have some background in computer programming may have an advantage. There is no sociology prerequisite, so the course is well- suited for students with other (quantitative) majors. Evaluation. Grades will be based on two exams (a midterm and a final), as well as problem sets. The midterm exam will be held in class on Thursday, October 23. -
Examples of Online Social Network Analysis Social Networks
Examples of online social network analysis Social networks • Huge field of research • Data: mostly small samples, surveys • Multiplexity Issue of data mining • Longitudinal data McPherson et al, Annu. Rev. Sociol. (2001) New technologies • Email networks • Cellphone call networks • Real-world interactions • Online networks/ social web NEW (large-scale) DATASETS, longitudinal data New laboratories • Social network properties – homophily – selection vs influence • Triadic closure, preferential attachment • Social balance • Dunbar number • Experiments at large scale... 4 Another social science lab: crowdsourcing, e.g. Amazon Mechanical Turk Text http://experimentalturk.wordpress.com/ New laboratories Caveats: • online links can differ from real social links • population sampling biases? • “big” data does not automatically mean “good” data 7 The social web • social networking sites • blogs + comments + aggregators • community-edited news sites, participatory journalism • content-sharing sites • discussion forums, newsgroups • wikis, Wikipedia • services that allow sharing of bookmarks/favorites • ...and mashups of the above services An example: Dunbar number on twitter Fraction of reciprocated connections as a function of in- degree Gonçalves et al, PLoS One 6, e22656 (2011) Sharing and annotating Examples: • Flickr: sharing of photos • Last.fm: music • aNobii: books • Del.icio.us: social bookmarking • Bibsonomy: publications and bookmarks • … •“Social” networks •“specialized” content-sharing sites •Users expose profiles (content) and links -
Evolving Networks and Social Network Analysis Methods And
DOI: 10.5772/intechopen.79041 ProvisionalChapter chapter 7 Evolving Networks andand SocialSocial NetworkNetwork AnalysisAnalysis Methods and Techniques Mário Cordeiro, Rui P. Sarmento,Sarmento, PavelPavel BrazdilBrazdil andand João Gama Additional information isis available atat thethe endend ofof thethe chapterchapter http://dx.doi.org/10.5772/intechopen.79041 Abstract Evolving networks by definition are networks that change as a function of time. They are a natural extension of network science since almost all real-world networks evolve over time, either by adding or by removing nodes or links over time: elementary actor-level network measures like network centrality change as a function of time, popularity and influence of individuals grow or fade depending on processes, and events occur in net- works during time intervals. Other problems such as network-level statistics computation, link prediction, community detection, and visualization gain additional research impor- tance when applied to dynamic online social networks (OSNs). Due to their temporal dimension, rapid growth of users, velocity of changes in networks, and amount of data that these OSNs generate, effective and efficient methods and techniques for small static networks are now required to scale and deal with the temporal dimension in case of streaming settings. This chapter reviews the state of the art in selected aspects of evolving social networks presenting open research challenges related to OSNs. The challenges suggest that significant further research is required in evolving social networks, i.e., existent methods, techniques, and algorithms must be rethought and designed toward incremental and dynamic versions that allow the efficient analysis of evolving networks. Keywords: evolving networks, social network analysis 1. -
Remembering Frank Harary
Discrete Mathematics Letters Discrete Math. Lett. 6 (2021) 1–7 www.dmlett.com DOI: 10.47443/dml.2021.s101 Editorial Remembering Frank Harary On March 11, 2005, at a special session of the 36th Southeastern International Conference on Combinatorics, Graph The- ory, and Computing held at Florida Atlantic University in Boca Raton, the famous mathematician Ralph Stanton, known for his work in combinatorics and founder of the Institute of Combinatorics and Its Applications, stated that the three mathematicians who had the greatest impact on modern graph theory have now all passed away. Stanton was referring to Frenchman Claude Berge of France, Canadian William Tutte, originally from England, and a third mathematician, an American, who had died only 66 days earlier and to whom this special session was being dedicated. Indeed, that day, March 11, 2005, would have been his 84th birthday. This third mathematician was Frank Harary. Let’s see what led Harary to be so recognized by Stanton. Frank Harary was born in New York City on March 11, 1921. He was the oldest child of Jewish immigrants from Syria and Russia. He earned a B.A. degree from Brooklyn College in 1941, spent a graduate year at Princeton University from 1943 to 1944 in theoretical physics, earned an M.A. degree from Brooklyn College in 1945, spent a year at New York University from 1945 to 1946 in applied mathematics, and then moved to the University of California at Berkeley, where he wrote his Ph.D. Thesis on The Structure of Boolean-like Rings, in 1949, under Alfred Foster. -
Studying Personal Communities in East York
STUDYING PERSONAL COMMUNITIES IN EAST YORK Barry Wellman Research Paper No. 128 Centre for Urban and Community Studies University of Toronto April, 1982 ISSN: 0316-0068 ISBN: 0-7727-1288-3 Reprinted July 1982 ABSTRACT Network analysis has contributed to the study of community through its focus on structured social relationships and its de-emphasis of local solidarities. Yet the initial surveys of community networks were limited in scope and findings. Our research group is now using network analysis as a comprehensive structural approach to studying the place of community networks within large-scale divisions of labour. This paper reports on the analytical concerns, research design and preliminary findings of our new East York study of "personal communities". - 11 - STUDYING PERSONAL COMMUNITIES IN EAST YORK 1 OLD AND NEW CAMPAIGNS Generals often want to refight their last war; academics often want to redo their last study. The reasons are the same. The passage of time has made them aware of mistakes in strategy, preparations and analysis. New concepts and tools have come along to make the job easier. Others looking at the same events now claim to know better. If only we could do the job again! With such thoughts in mind, I want to look at where network analyses of communities have come from and where they are likely to go. However, I propose to spend less time in refighting the past (in part, because the battles have been successful) than in proposing strategic objectives for the present and future. In this paper, I take stock of the current state of knowledge in three ways: First, I relate community network studies to fundamental concerns of both social network analysis and urban sociology. -
Leverages and Constraints for Turkish Foreign Policy in Syrian War: a Structural Balance Approach
Instructions for authors, permissions and subscription information: E-mail: [email protected] Web: www.uidergisi.com.tr Leverages and Constraints for Turkish Foreign Policy in Syrian War: A Structural Balance Approach Serdar Ş. GÜNER* and Dilan E. KOÇ** * Assoc. Prof. Dr., Department of International Relations, Bilkent University ** Student, Department of International Relations, Bilkent University To cite this article: Güner, Serdar Ş. and Koç, Dilan E., “Leverages and Constraints for Turkish Foreign Policy in Syrian War: A Structural Balance Approach”, Uluslararası İlişkiler, Volume 15, No. 59, 2018, pp. 89-103. Copyright @ International Relations Council of Turkey (UİK-IRCT). All rights reserved. No part of this publication may be reproduced, stored, transmitted, or disseminated, in any form, or by any means, without prior written permission from UİK, to whom all requests to reproduce copyright material should be directed, in writing. References for academic and media coverages are beyond this rule. Statements and opinions expressed in Uluslararası İlişkiler are the responsibility of the authors alone unless otherwise stated and do not imply the endorsement by the other authors, the Editors and the Editorial Board as well as the International Relations Council of Turkey. Uluslararası İlişkiler Konseyi Derneği | Uluslararası İlişkiler Dergisi Web: www.uidergisi.com.tr | E- Mail: [email protected] Leverages and Constraints for Turkish Foreign Policy in Syrian War: A Structural Balance Approach Serdar Ş. GÜNER Assoc. Prof. Dr., Department of International Relations, Bilkent University, Ankara, Turkey. E-mail: [email protected] Dilan E. KOÇ Student, Department of International Relations, Bilkent University, Ankara, Turkey. E-mail: [email protected] The authors thank participants of the Seventh Eurasian Peace Science Network Meeting of 2018 and anonymous referees for their comments and suggestions. -
THE TRUTH GAME (Silvan Mühlemann, Geneva 2019)
THE TRUTH GAME (Silvan Mühlemann, Geneva 2019) 1 I. DEFENDING AXIOMATIC-DEDUCTIVE SCIENCE ( ) 1. CHOOSING ONE’S AXIOMS: THE EPISTEMOLOGY OF HAPPINESS. According to Karl Popper2, science begins with falsifiable hypotheses. These hypotheses are, as explained by Ashish Dalela, chosen as a function of happiness they provide us. It is intuitively clear that happiness, not truth, is the highest goal in life. “To know the truth we must know the good, but to pick the good, we must desire that good. Ultimately, our cognition of truth depends on our desire. If that desire is modified, then the truths are modified. Similarly, happiness is produced only when the desires are fulfilled. Therefore, if you find the thing that you desire, then you have the double satisfaction of finding truth and goodness. Your brain tells you that you have found the truth, and your heart tells you that you have fulfilled your desire. If you tell a happy person that his ideas about the world are false, he will most likely ignore you, because he knows that since he is happy he must be doing something correctly, and consequently his beliefs must also be true. On the other hand, if you tell an unhappy person that he is suffering because of his false beliefs, and that he must change his beliefs in order to find happiness, he is more likely to listen to your arguments. In short, new knowledge doesn’t come when you are happy, because there is complacency whereby one’s current beliefs are accepted as true just because one is already happy and contented. -
Mathematical Modeling and Anthropology: Its Rationale, Past Successes and Future Directions
Mathematical Modeling and Anthropology: Its Rationale, Past Successes and Future Directions Dwight Read, Organizer European Meeting on Cybernetics and System Research 2002 (EMCSR 2002) April 2 - 5, 2002, University of Vienna http://www.ai.univie.ac.at/emcsr/ Abstract When anthropologists talk about their discipline as a holistic study of human societies, particularly non-western societies, mathematics and mathematical modeling does not immediately come to mind, either to persons outside of anthropology and even to most anthropologists. What does mathematics have to do with the study of religious beliefs, ideologies, rituals, kinship and the like? Or more generally, What does mathematical modeling have to do with culture? The application of statistical methods usually makes sense to the questioner when it is explained that these methods relate to the study of human societies through examining patterns in empirical data on how people behave. What is less evident, though, is how mathematical thinking can be part of the way anthropologists reason about human societies and attempt to make sense of not just behavioral patterns, but the underlying cultural framework within which these behaviors are embedded. What is not widely recognized is the way theory in cultural anthropology and mathematical theory have been brought together, thereby constructing a dynamic interplay that helps elucidate what is meant by culture, its relationship to behavior and how the notion of culture relates to concepts and theories developed not only in anthropology but in related disciplines. The interplay is complex and its justification stems from the kind of logical inquiry that is the basis of mathematical reasoning. -
An Introduction to the Social Side of Social Network Analysis Barry
An Introduction to the Social Side of Social Network Analysis Barry Wellman Director, NetLab Centre for Urban & Community Studies University of Toronto Toronto, Canada M5S 1A1 [email protected] www.chass.utoronto.ca/~wellman NetLab Barry Wellman www.chass.utoronto.ca/~wellman Possible C.S. Fallacies Only online counts Groupware NE Networkware HCI: Only two-person interactions matter Can build small world systems All ties are the same; all relationships are the same Social network software support social networks Size matters – Linked In No need to analyze networks 3 Barry Wellman www.chass.utoronto.ca/~wellman In a Sentence ––– “To Discover How A, Who is in Touch with B and C, Is Affected by the Relation Between B & C” John Barnes (anthropologist) “The Sociology is Hard. The Computer Science is Easy.” Bill Buxton (UofT, PARC, MSR) 4 Barry Wellman www.chass.utoronto.ca/~wellman What is a Social Network? Social structure as the patterned organization of network members & their relationships Old Def: When a computer network connects people or organizations, it is a social network Now ported over to more ambiguous cases: web networks; citation networks, etc. 5 Three Ways to Look at Reality Categories All Possess One or More Properties as an Aggregate of Individuals Examples: Men, Developed Countries Groups (Almost) All Densely-Knit Within Tight Boundary Thought of as a Solidary Unit (Really a Special Network) Family, Workgroup, Community Networks Set of Connected Units: People, Organizations, Networks Can Belong