Sigve Hamilton Aspelund: Courses and education


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Sigve Hamilton Aspelund: Courses and education

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Sigve Hamilton Aspelund: Courses and education

  1. 1. Sigve Hamilton Aspelund President Aspelund Consulting Energy Offshore Development International & National Courses & Education Phone: +92647129 Mail: Courses: 2013: Local chapter board (Politics): Leader Treasurer Member responsible Second leader New opportunities Secretary Study leader Director Election 2013 (Politics): Elderly care and health Freedom Transport Safety Economic politics Hostile Environment Training – Control risks, United Kingdom Introduction to Subsea Technology - Connection System Autocad/TCE Teamcenter: Review and approve Introduction to subsea technology: Completion/ workover Introduction to subsea technology: System overview in production Subsea technology: Production control systems Subsea Technology: Processing Introduction Standardization course Subsea: Front End Engineering Subsea technology: Introduction to MPS Document review: Introduction to NDT & MRB Create and maintain SAP project BOM SAP basic navigation Field development: Subsea technology production systems 2012: FMC technologies corporate compliance program & PLAN - Traincaster Tutorial for Eastern Region users Introduction to Subsea technology: Foundations & structures FMC technologies corporate compliance program Politics: Health Politics: Speech and debate Politics: Samhandlingsreformen 2011: Offshore safety course – Falck Nutec 2011: Online QHSE courses: New Start – Care for Safety 2011-06-07 New Start – Permit-To-Work 2011-06-07 SOX Ethics course 2011-06-07 Control of Substances Hazardous to Health (COSHH). 2011-06-15 Use of High Pressure Spraying Equipment 2011-06-23 Travel Regulations for Offshore Employees 2011-07-01 Report of Equipment Failure-Damage exam 2011-07-04 Permit-To-Work exam 2011-06-10 Work Over Open Sea exam 2011-07-04 Lifting Operations 2011-07-04 Storage and Use of Radioactive Sources exam. 2011-07-01 Yearly Program for Emergency drills exam 2011-07-04 Lock-out/Tag-out Procedure exam 2011-07-01 Installation/Removal of Blinds and Opening of Flanges exam. 2011-06-23 Risk Acceptance Criteria exam. 2011-07-04
  2. 2. Welding, Flame-cutting and other hot work onboard exam. 2011-06-23 Notification, Reporting, Invest and Follow-up of UERs exam. 2011-06-15 Electrical Isolation exam. 2011-06-23 Working at Heights. 2011-07-01 HSE Inspections onboard exam. 2011-07-04 Training Procedure exam. 2011-07-04 Election of Safety Delegates exam. 2011-07-04 Ocean Rig Policies exam 2011-07-04 Construction and Use of Scaffolding exam. 2011-07-04 2010: Seminar: People, Planet, Profit – University of Stavanger 2010: The economy game – Skape 2010: Business presentation strategy – Skape 2010: Sales and service – Skape 2010: Advanced business development course – Skape 2009: HSE seminar: A safer working day – Bureau Veritas 2009: Seminar: Bringing businesses from east and west together – Transeuropean centre 2009: Introduction to business development – Skape 2009: Networking – Skape 2009: Political industry course – Sandnes 2008: F.A.S.T. Fekete RTA – Stavanger 2008: Oil Field Manager – Stavanger 2008: PI process book & PI excel – Stavanger 2007: Mbal, Prosper & GAP – Petroleumexperts, Edinburgh 2007: Gas lift course – Schlumberger Aberdeen 2007: PI process book – Stavanger 2007: Offshore safety course – Falck Nutec 2006: Water shut off – Randy Seright, SPE IOR06 Tulsa Oklahoma 2005: Data engineer – Geoservices 2005: HSE training course – Geoservices 2005: Basic safety and emergency and evacuation course for Ula/Valhall – BP 2004: Kick sheet – Geoservices 2004: Secondary well control course – Geoservices 2004: Primary well control course – Geoservices 2004: Offshore work permit and safe job analysis course – Internet course 2004: Helicopter evacuation and Statoil internal course – Nutec 2003: Mud logging training course – Geoservices 2003: Offshore safety course – Nutec 2001: Presentation Technique – Os (Roxar) 2001: RMS, reservoir modelling system, heterogeneity – Roxar 2001: RMS, reservoir modelling system, simulation grid – Roxar 2001: RMS, reservoir modelling system, streamlines – Roxar 2001: RMS, reservoir modelling system, introduction – Roxar 1998: Fiberoptics, computer network and telephone network – RSD
  3. 3. 1998: Electronics course – RSD 1998: Excel spreadsheet – RSD University of Stavanger 1997-2001+2003: Thesis: Lorenz equations: An introduction at level (2.1) 2001 Supervisor: Paul Papatzacos Abstract: objective of this thesis was to give an introduction to the chaotic dynamic system that Lorenzequations represent. First I gave an introduction to strange attractors followed by historical overview and how Lorenz discovered sensitivity to initial values. Details to strange attractors are studied before butterfly-effect is explained. Chapter 2: Important characteristics to the differential equations, where stability to the critical points are a central theme. Global theory is introduced and the Poincare-Bendixon theorem is involved to show the limitations to a continuing dynamic system in two dimensions. Bifurcations are described at the end of the chapter. Chapter 3: The characteristics sensitivity to initial values to a chaotic dynamical system is described. Lyapunov exponents that are used to measure dynamical systems sensitivity and the fractal dimension are involved. The definition of a continuous dynamic dissipative system is studied and a chaotic path and a chaotic attractor are defined. Chapter 4: First a short introduction then important characteristics to Lorenz-equations. Stability analysis of the critical points is a central theme. The critical points are unstable for some values of the rparameter. This lead to a system show extreme sensitivity to initial values. These characteristics are the definitions of a chaotic dynamic system and the reason for discarding a longtime forecast of the weather. The differential equations system as this thesis is impossible to solve analytical, but it is possible to solve the system numerically. This solution is not exact, but the general general appearance of the solution will not change significantly. At the end of the chapter an overview over Lorenz equation are from conventions in the atmosphere followed by questions regarding the thesis. Chapter 5: Conclusion: In this thesis I have given an introduction to the chaotical dynamical system that the Lorenz equations represent. I have studied stability to the critical points with variable r parameter with constant parameters σ and b. For some of the values of the r parameter the critical points are stable. I have shown that bifurcation implies unstable critical points and is the most known property of this system. Instability to the critical points leads to sensitivity regarding to perturbations in the initial values. This is the most important property for the system and is the reason for being called chaotic. Lorenz concluded that a long term weather forecast was impossible. Subjects (Grades in parenthesis 1.0 is the best): Reservoir simulation 1 (3.1) Reservoir simulation 2 (Pass) (Eclipse) Reservoir geophysics and visualization (D) Well testing (3.7) Numerical mathematics (1.2) Thermodynamics (1.1) Physics laboratory (1.9) Chemistry and environment (3.4) Computer science (Pass) Well logging (3.5) Petroleum geology (2.0) Reservoir technology 1 (3.0) Drilling and well fluids (2.0) General chemistry (2.4) Oscillations and waves (3.8) Mathematics 5: complex analysis (1.6) Introduction to reservoir simulation (2.5) Mathematical modeling 1 (2.3) Chaotical dynamical systems (1.2) Fluid mechanics (2.0) Statistical physics (2.2) Petroleum physics (2.1) Numerical linear algebra (3.0) Numerical functional analysis (3.4) Mathematical modeling 2 (1.3) Material physics (2.2)
  4. 4. Experimental methods at laboratory (2.2) PVT analysis (3.3) Numerical treatment of differential equations (1.6) Stochastically modeling (2.7) Statistical physics 2 (1.9) Fluid dynamics (1.4) University of Bergen 1998 Examen philosophicum (2.6) Norwegian University of Technical Science 1995-1997 (NTNU) General physics 1 (1.8) General physics 2 (1.7) Mechanics (2.0) Electricity and magnetism (2.7) Quantum physics and statistical physics (3.1) Introduction to analysis (2.0) Linear algebra (2.6) Multidimensional analysis (4.0) Differential analysis and Fourier analysis (1.3) Probability and statistics 1 (3.9)