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DBA Strategic Road Maps March 2018

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1 DBA Strategic Road Maps March 2018
PROFESSOR ROBIN MATTHEWS KINGSTON UNIVERSITY BUSINESS SCHOOL LONDON ACADEMY OF NATIONAL ECONOMY MOSCOW MOSI YOSHKAR-OLA ECONOMIC STRATEGIES PRESIDENT OF THE LEAGUE OF CORPORATE STRATEGY AND ACCOUNTING http/ robindcmatthews.com

2 (current system state) T
Past Future upside System state possible futures possible causes probable futures Probable causes possible causes possible futures Now (current system state) T downside robindcmatthews.com

3 THE FUTURE (outer dynamics) 1. What is the future outlook and 2
THE FUTURE (outer dynamics) 1.What is the future outlook and 2. What are the risks for business? Use the diagram below in your presentation robindcmatthews.com

4 The global system is a complex system OPEN SYSTEMS
BUSINESS Global business is a complex subsystem of the global system The global system is a complex system OPEN SYSTEMS 21/09/2018 robindcmatthews.com

5 Complex adaptive systems can self organise spontaneously
Complex systems have a large number of parts Interdependence between parts of the system Hierarchies of systems; systems within systems Continuous and dynamic interaction within and between levels of hierarchy Emergence of unpredictable/surprizing events The scale of effects can’t be predicted for example. Positive and negative feedbacks. Unpredictable time lags Systems and subsystems are open Systems co-evolve. Complex systems operate far from equilibrium. Unpredictable patterns emerge which become attractors influence future directions. Attractors may be orderly or chaotic. No single entity has complete knowledge of the system. Path dependence. Complexity catastrophe

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9 PRODUCTS AND SERVICES (VALUE ADDED IN SUPPLY CHAIN)
SUPPLIERS RETAILERS FINAL CUSTOMERS DISTRIBUTORS FIRM’S VALUE CHAIN VLUED VLUE PRODUCTS AND SERVICES (VALUE ADDED IN SUPPLY CHAIN) robindcmatthews.com

10 energy company robindcmatthews.com

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12 https://hbr.org/2007/01/how-leaders-create-and-use-networks
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13 META MODEL PAYOFFS INNER DYNAMICS DYNAMICS GRAMMAR OUTER DYNAMICSOUTER
Mandala robindcmatthews.com

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16 Haldane (2009) robindcmatthews.com

17 Adjacency matrix F Adjacency matrix E2 E1 robindcmatthews.com

18 k = degree of a node; the number of connected edges
P(k) ≈ Ck – α 𝑃(𝑘)​ ​=​  𝐶 𝑘 𝛼 The internet k = degree of a node; the number of connected edges robindcmatthews.com

19 Small world networks highly clustered, short path lengths
Degree of a node is the number of edges (k) connecting it to other nodes. High degree nodes have many connections (high k); low degree nodes have few (low k) P(k) probability of degree k follows a power law P(k) ≈ k – α.. P(k) ≈ Ck – α.. robindcmatthews.com


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