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Social Network Analysis Colloquium (SNAC)

 

Forthcoming SNAC

 
Title From Disasters to WoW:  Understanding & Enabling Networks in 21st Century Organizational Forms
Speaker

Professor Noshir Contractor
Northwestern University, USA

Date/Time

27th, Nov.
4:30pm ~ 5:30pm

Venue

Room 516, Redmond Barry Building, University of Melbourne.

Abstract

Recent advances in digital technologies invite consideration of organizing as a process that is accomplished by global, flexible, adaptive, and ad hoc networks that can be created, maintained, dissolved, and reconstituted with remarkable alacrity. This presentation describes a multi-theoretical multilevel (MTML) model of the socio-technical motivations for creating, maintaining, dissolving, and reconstituting knowledge and social networks.  Using examples from his ongoing research on communities involved in a wide range of activities such as Communities of Practice, disaster response, public health and massively multiplayer online games (WoW - the World of Warcraft), Contractor will present the development of a contextual
multi-theoretical multilevel model to understand the emergence of networks in 21st century organizational forms.

 
Title Why is geographical analysis useful for social network analysis?
Speaker

Dr Mark Tranmer
School of Social Science, University of Manchester, UK

Date/Time

28th, Nov.
1:00pm~2:00pm

Venue

Room 516, Redmond Barry Building, University of Melbourne.

Abstract

Over the last 15 years I have applied statistical models to investigate a range of substantive issues in social science. In many cases the analyses used geographical datasets and involved multilevel models; an excellent model framework in which to investigate individual and area effects and to recognise the fact that people are not independent  - the population has structure. Multilevel analysis thus allows the substantive assessment of effects or relationships at different levels of the population - i.e. the individuals and the (geographical) groups. Another way of grouping individuals is via their network(s), and geographical and network effects may both occur in a particular population.
Here I consider whether some of the issues considered and lessons learnt in geographical analysis are useful in the development and interpretation of social network analysis. I also make a few suggestions for studying networks in multilevel populations.

 


Past SNAC

 
Title Aspects of Bayesian Inference for (Curved) Exponential Families of distributions for Graphs and Digraphs
- The Liked Importance Sampler Auxiliary Variable (LISA) Metropolis Hastings for Distributions with Intractable Normalising Constants
Speaker

Dr Johan Koskinen
Department of Psychology, The University of Melbourne

Date/Time

Wednesday the 6th of Dec.
11:00am ~ 12:00pm

Venue

Room 213, Richard Berry Building, The University of Melbourne .

Abstract

We consider here a probability model for the edge set of a graph that is commonly referred to as the exponential random graph model (ERGM), and its extension, the curved ERGM. Although some issues remains to be resolved when it comes to how to specify the ERGM, this class of models holds some promise when it comes to capturing network processes. Currently the favoured methods for statistical inference are Markov chain Monte Carlo (MCMC) Maximum likelihood estimate (MLE) and an MCMC implementation of the Robbins-Monroe algorithm, both of which rely on the properties of the method of moments for exponential family distributions. We propose instead to take a Bayesian approach that (i) yields clearly defined answers in terms of probabilities (the asymptotic properties of the MLE are not fully understood in the case of the ERGM); (ii) offers a rich picture of uncertainty (the MLEs and approx. s.e.'s do not adequately reflect the uncertainty stemming from the pronounced dependencies between observations); (iii) makes allowances for penalising "degenerate parts" of the parameter space using proper subjective prior distributions; (iv) provides us with a natural and probabilistic approach for handling missing data; (v) offers a principled and probabilistic procedure for performing model selection; (vi) provides us with posterior predictive distributions; etc.
How to implement a Bayesian inference scheme for the ERGM is, however, far from straightforward. It is clear that in all but trivial cases we have to rely on numerical methods. It is probably fair to say that as far as numerical methods go, MCMC is the gold standard. Thus far, however, efforts at designing an MCMC algorithm for the ERGM has been hampered by the fact that it is typically not possible to evaluate the normalising constant (the partition function) in the likelihood function. Although the (pure) MCMC does not require that we can evaluate the normalising constant in the posterior distribution it usually requires that we can evaluate the likelihood function. Recently an auxiliary variable MCMC (SISA; our acronym) was proposed that circumvented the need to evaluate the partition function. The key being to introduce an auxiliary variable defined on the same state space as data. However, while SISA performs sufficiently well in order for it to be useful for "simpler" models like the Ising model, it seems as if it runs into serious problems when applied to the ERGM. It is not only a question of whether the mixing is good or not, rather it is a question of whether it mixes at all. The reasons for this being so are easily understood when the SISA is understood in terms of the Simple Importance Sampler (SIS). We propose a solution (LISA) where the (single) auxiliary variable is replaced by an auxiliary variable defined on an extended state space. Whereas SISA may be seen as an algorithm that performs a one-sample point SIS in each iteration of the Metropolis-Hastings sampler, LISA performs a bridged (linked) importance sampling (LIS) estimation in each iteration, with the number of bridging distributions and sample points chosen to tune mixing. The extra number of calculations necessary to perform LISA as compared to the SISA is negligible. We illustrate LISA when applied to the analysis of the Ising on a 50x50 grid and a network for a New England law firm.

 

 
Title Safety Promotion Networks: From Metaphor to Methodology
Speaker

Dr Dale Hanson
Senior Lecturer, School of Medicine, James Cook University
Emergency Physician, Meckay Base Hospital

Date/Time Thursday the 9th of Nov.
12:00-1:00pm
Venue

Room 718, 7th Floor, Redmond Barry Building , The University of Melbourne

Abstract

The network idea has penetrated the Health Sector but essentially as a metaphor for a "new" way of working. The Ottawa Charter for Health Promotion emphasises the importance of “strengthening community action” as one of 5 key practice domains necessary to promote community health and safety. If indeed, collaborating with community agents is an important vehicle for promoting health then it is imperative to utilise research methodologies able to analyse how these social systems work. This research program utilised Social Network Analysis to describe and analyse Mackay Whitsunday Safe Communities (MWSC) – a community based safety promotion coalition.Arguably, the most critical decision in any study is defining the population under investigation. This study used a snowball methodology to allow respondents to identify people they believed had an important role in promoting safety in the Mackay Community. However, there are important advantages and disadvantages of snowballing methodologies.A questionnaire regarding the nature and quality of relationships was
distributed throughout the network and analysed using UCINET software.

Social Network Analysis proved a useful tool for documenting the growth of
social capital within a community safety promotion coalition. Two
distinct forms of social capital have been documented: firstly, the growth
of network cohesion and secondly, the critical role played by a small
number of key actors who perform an important brokerage function in the
network. MWSC is clearly on open network, in which relationships with external agents are critical to network function. A closed study of MWSC alone, would not have identified the critical brokering role undertaken by the networks leaders who have a key role mobilising resources on behalf of the network. The myth that it is possible to develop sustainable community safety promotion coalitions that can become totally self sufficient after a short period of development funding must therefore be questioned on theoretic and empirical grounds.


 
Title Organizational Invention and Elite transformation: The Birth of Partnership Systems in Renaissance Florence
Speaker

Professor John Padgett,
Department of political science, University of Chicago

Date/Time Wednesday, the 22nd March 2006
4:15pm ~ 5:15pm
Venue

Conference Room 1206,
Redmond Barry Building, The University of Melbourne

Abstract

The birth of a new form of business organization, the partnership system, in Renaissance Florence is examined closely in order to discover the social processes of invention in that extraordinarily inventive place. Stated generally, the processes of invention the authors discover there are transposition, refunctionality, and catalysis across multiple social networks. Specifically, political cooptation of cambio bankers in the aftermath of the ciompi revolt induced the transposition of domestic guild methods to the international plane, thereby changing their purpose and their reach. Subsequent absorption
through marriage of these elevated bankers into the victorious political alliance reinforced the reproduction of these new organizational methods by infusing partnership with the logic (and often money) of dowry, thereby making partnership systems into a multifunctional component of a transformed republican elite. Organizational invention in business was the flip side of social-network restructuring in the Florentine elite response to deeply threatening class revolt. The medieval organizational logics of patrilineage and
guild were transformed into Renaissance organizational logics of marriage and clientage. The origins of financial capitalism are partly rooted in this.
 
Title Where do 2-mode social networks come from?
Speaker

Dr. Malcolm Alexander
School of Arts, Median and Culture, Griffith University QLD

Date/Time Thursday, the1st of Dec. 2005
12:00pm ~ 1:00pm
Venue

Seminar Room 1004,
Redmond Barry Building, The University of Melbourne

Abstract

2-mode social networks occur because social actors construct groups and typifications that order and pattern their dyadic network connections. 2-mode network analysis offers a way of understanding this virtual (phenomenological) terrain directly. This paper argues that the set theoretic, rather than the matrix or graph approaches, are the best way of understanding the relations between phenomenological groupings and network activity. Elements of the set theoretic approach are found in Simmel and other sociological writings and in the work of Kadushin and John Barnes. This paper presents my visualisations of 2-mode networks as extended Venn diagrams. It then examines the basic arithmetic of 2-mode networks. I argue that 2-mode models provide ways of measuring social density and connectedness that are more intuitive than the current network definitions. The basic arithmetic of 2-mode networks also suggests ways of extrapolating these measures from survey sample data to the global populations.
 
Title Exponential Family Models for Assignment Systems
Speaker

Dr. Carter Butts,
Department of Sociology and the Institute of Mathematical Behavioral Sciences,
University of California Irvine

Date/Time

Tuesday 15th Nov. 2005
12:00pm ~ 1:00pm

Venue

Seminar Room 1005,
Redmond Barry Building, The University of Melbourne

Abstract

Here, a class of structures called "generalized location systems" is introduced, which can be used to characterize a range of social processes. An exponential family of distributions is developed for modeling such systems, allowing for the incorporation of both attributional and relational covariates. Methods are shown for simulation and inference using the location system model. Two illustrative applications (occupational stratification and residential settlement patterns) are presented, and simulation is employed to show the behavior of the location system model in each case. By leveraging established results in the fields of social network analysis, spatial statistics, and statistical mechanics, it is argued that sociologists can model complex social systems without sacrificing inferential tractability.

 
Title Social Networks: Models and Classification
Speaker

Dr. Johan Koskinen
Stockholm University

Date/Time Friday, 28th Oct. 2005
1:00pm ~ 2:00pm
Venue

Seminar Room 1004,
Redmond Barry Building, The University of Melbourne

Abstract

Under the assumption that we may learn of the processes involved in the creation of social network ties through empirical study - inferring important effects from observed data as opposed to viewing social networks as existing (and developing) in unique circumstances - we need to explore ways of classifying networks. Naturally, our ability to classify networks is contingent on the existence of valid methods and means of comparing networks to judge the extent to which networks are similar or different.

Loosely speaking we can conceive of classes of networks that obey the same or similar generating principles. However, the usual notion of statistics as a means of using chance to obtain a yardstick for how extreme or substantive observed quantities are does not apply without qualification in social network analysis because (typically) of interdependencies between observations (i.e. tie indicators) and the lack of a readily available and suitable model for chance. For example, it is problematic to conclude that two networks are similar simply because their deviations in counts of network motifs from what would be expected under a Bernoulli graph follow a similar pattern.

In this talk I will present some ideas regarding the comparison of social networks, the characterization of forms of comparison, how these relate to model fitting, and the interpretation of results of network comparisons. Additionally I will outline a parametric approach to testing the similarity of networks.

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