Design of Offshore Structures For Extreme Ice Conditions Prepared - - PowerPoint PPT Presentation
Design of Offshore Structures For Extreme Ice Conditions Prepared - - PowerPoint PPT Presentation
CJK ENGINEERING Design of Offshore Structures For Extreme Ice Conditions Prepared for SNAME 2017 Arctic Section by John Fitzpatrick P. Eng. CJK Engineering Ltd. jfitzpat@telus.net Graphics by Jakub Ciring and Associates Inc.
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- Why a Gravity Based Structure (GBS) will not
work in 100 to 200 meters of water under extreme tabular ice conditions!
- Two alternative solutions for permanent platforms
in 200 meters of water.
- First: Gravity Fendered Structure (GFS).
- Second: Rock Island Structure.
- Costs for both concepts.
Overview
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Transfer Equations for Energy to Force
Non-deformable Structures: F = 2 E2/3 σ1/3 / (H/D)2/3 Large potential for error in σ and H/D Deformable Structures: F S = E = MgH No potential for error
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Energy vs. Force, depending on shape & crushing strength of the ice feature
5,000 10,000 15,000 1,000 5,000 MN MNm Hibernia 10,000 2,500 MN 10,000 MN
700 million tonnes Ice Island @ 0.22m/s
10-2, 100m 10-2, 200m 10-4, 100m 10-4, 200m
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GBS vs. 100m Thick Tabular Ice
E = 1,700,000 Tm = 17,000 MNm
F = 2 x (17,000)2/3 x 41/3 / 0.12/3 = 10,000 MN (“Flat”) F = 2 x (17,000)2/3 x 11/3 / 0.42/3 = 2,500 MN (“Bump”)
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GBS vs. 100m Thick Tabular Ice
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GFS Concept
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GFS for 200m water depth – principal particulars and design energy parameters
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Size comparison with existing large structures
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GFS vs. size of the Design Tabular Ice Island, 3000m in diameter and 100m thick
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Timeline of absorption of energy: 0 sec.
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Timeline of absorption of energy: 90 sec.
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Timeline of absorption of energy: 180 sec.
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Timeline of absorption of energy: 275 sec.
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Timeline of absorption of energy: 390 sec. Interaction and force transfer complete
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Timeline in plan view: 0 sec., 700 million tonne Ice Island contacting
Fender at 0.22m/s
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Timeline in plan view: 390 sec., Ice Island stopped, after displacing Fender by 56m horizontally and 17m vertically.
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Energy to Force for Deformable Structures
F S = E = MgH (68,000t÷2)×50m = 0.5 ×700,000,000t × 0.22^2÷9.81=100,000t×17m =1,700,000 tm No potential for error in Base Shear if Mass and Velocity are known. F maximum = 68,000 metric tonnes = 680MN Base overturning moment = 12,000,000 tonne meters
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Fender response to ‘rogue wave’ embedded in 15m significant sea state
400 800 1200 1600 2000 t = 0 sec
60,000 45,000 30,000 15,000
- 30,000
- 45,000
- 60,000
40 30 20 10
- 10
- 20
- 30
- 40
Departure [m] Base Shear Force [ T ] 10 min 20 min
- 15,000
See detail
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Wave induced Fender motions. 15m wave Steady State plus Transient ‘Rogue’impact
20 40 60 80 100 120 140 160 180 sec. 10 20 30 m 10 20 30 m 10 20 30 m 20 40 60 80 100 120 140 160 180 sec. 20 40 60 80 100 120 140 160 180 sec.
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- H=15m, T=16 secs, WL=400m
- Fender mass (including annulus water) = 3,240,000 tonnes
- K=15,000kn/m, Cm = 1.5, Cd=0.7
- Fender natural period 160 seconds
- Resonance not possible
- Steady state total Base Shear = 30,000 tonnes
- Confused irregular sea state = 50,000 tonnes
- Wave Base Moment = 8,000,000 tonne meters
- Steady state departure +/- 6m.
Wave Loads and Input to dynamics program
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15m high (Steady State) Regular Wave action 0 sec.
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15m high Regular Wave action – 4 sec.
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15m high Regular Wave action – 8 sec.
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15m high Regular Wave action – 12 sec.
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15m high Regular Wave action – 16 sec.
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- In the event of a blowout the inner annulus of the Fender
could act as an effective oil containment boom with a capacity of 15,000,000 bbls. The Fender itself could contain an additional 5,000,000 bbls.
- The Fender provides a 200m wide approach channel for
tankers in which to approach and load from the platform
- The inner annulus could provide a safe haven and mooring
location for ice breakers or supply ships under 100 meters in length. Additional benefits
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GFS Cost Estimate (excluding topsides)
Steel quantity input: Base 150,000T 1st Step 40,000T 2nd Step 20,000T Pillar 50,000T Deck 40,000T Subtotal 300,000T Fender 100,000T Total 400,000T
Total steel: 400,000T x $4,000/T = $1.60 Billion 250 cables x 100m x $1,100/m = $30 Million + $10 Million for Ends = $0.04 Billion Ballast: 300,000m3 x $200/m3 = $0.06 Billion Capital cost subtotal $1.70 Billion Towing & installation: 300days x $1 Million/day = $0.30 Billion Contingency: $0.50 Billion Grand total $2.5 Billion
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Rock Island for 200m water depth - principal quantities and design energy
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Concept of Rock Island for 200m water depth
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Rock Island construction sequence using 10 new self- propelled, ice strengthened Rock Barges, each with 15,000 DWT capacity
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- Virtually no limit to the amount of energy that can be
- absorbed. An indentation of 25m would absorb some
10,000,000 tonne meters of energy or 6 times more than the 10,000 year design energy.
- The central platform should not have a draft any deeper
than 30m as this could result in overload.
- The central platform needs to be surrounded by a
protective berm
- The Rock Island cannot be built with sand due to
quantities and instability. (D50 ≈ 350 kg ≈ 600 mm Φ ). Comments on Rock Island
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Rock Island Cost Estimate (excluding topsides)
Input for the cost of rock: Open pit mine to provide 60,000T/day $35/m3 Transport & loading/ conveyer system $10/m3 Fleet of 10 self propelled ice strengthened barges, 15,000DWT each + assistance $35/m3 Total unit cost for rock $80/m3
Octagonal platform 100m x 110m x 90m, with 3,000,000 bbl. storage $0.60 Billion Berm: 30,000,000 m3 x $80/m3 $2.40 Billion Grand total $3.0 Billion Construction time 3 to 4 years
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Conclusions
- Gravity
based non-deformable structures are not feasible in extreme tabular ice conditions.
- Alternative ``deformable`` solutions