TC 288 Execution of special geotechnical works Status of standards
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1 Dias 1 Grundlaget for fremtidens geoteknik CEN/TC 288 Execution of special geotechnical works ISO/TC 182-WG3: - Status Dias 2 TC 288 Execution of special geotechnical works Status of standards Reference Ver. Title DK titel Status Next Review Convenor DS publikation EN Bored piles Borede pæle +A1: udg., EN Ground anchors Jordankre udg., EN Diaphragm walls Slidsevægge +A1: udg., EN Sheet-pile walls Spunsvægge WG19 (2016) no progress Hervé Duplaine 1. udg., EN Displacement piles Fortrængningspæle udg., EN Grouting Grouting WG18 (2014) Robert David Essler 1. udg., EN Jet grouting Jet grouting WG17 (2013) Gebhard Dausch 1. udg., EN Micro-Piles Minipæle udg., EN Reinforced fill Armeret fylde (jord) confirmed udg., EN Soil nailing Jordsøm confirmed udg., EN Deep mixing Deep mixing confirmed udg., EN Deep vibration (*) Dybdevibration (*) confirmed udg., EN Vertical drainage Vertikalt dræn confirmed udg., Dewatering (Grundvandssænkning) WG21 (2016) call for Ground freezing (Jordfrysning) WG20 (2016) call for
2 Dias 3 TC 288 Execution of special geotechnical works Status of standards NOTE DOR Date of Ratification DAV Date of Availability DOA Date of Announcement DOP Date of Publication DOW Date of Withdrawal Link to CEN EN (*) Ground treatment by deep vibration Jordbearbejdning ved dybdevibration. (Dybdekomprimering) Next plenary meeting will be in Austria June 2017 Caroline Reis, AFNOR is the secretary of CEN/TC 288 Dias 4 TC 288 Execution of special geotechnical works EN Sheet-pile walls, CEN/TC 288/WG19 members (June 1015) Name Country Role Appointed by Hervé Duplaine France herve.duplaine@balineau.fr Convenor AFNOR + CEN/TC 288 Hervé Duplaine France herve.duplaine@balineau.fr Committee member AFNOR Frédéric Aury France frederic.aury@vinci-construction.fr Committee member AFNOR Marc Gratier France marc.gratier@arcelormittal.com Committee member AFNOR David Baxter UK david.baxter@arcelormittal.com Committee member BSI Tommi Hakanen Finland tommi.hakanen@lemminkainen.com Committee member SFS Pentti Salo Finland salope@luukku.com Committee member SFS Patrick Ijnsen Netherlands p.ijnsen@hektec.nl Committee member NEN Ole Møller Denmark nom@aarsleff.com Committee member DS Izabela Liero Germany izabela.liero@din.de Document monitor DIN 2
3 Dias 5 Status after WG3 meeting in London 5-6 April 2017 Result of voting Definitions and terms Test methods Observation periods by S-tests on permanent anchors in hard (Precambrian) rock Measuring of displacement Dias 6 3
4 Dias 7 Result of voting 325 comments, of which 153 were resolved or close to being resolved in London 5-6 April. The general sections 1 to comments concerning the section 8 (Test Method 1) Dias 8 Result of voting 4
5 Dias 9 CEN standarder Nye afstemningsregler pr. 1. januar 2017 Dias 10 CEN standarder Nye afstemningsregler pr. 1. januar 2017 Link fra DS hjemmeside: 5
6 Dias 11 CEN standarder Nye afstemningsregler pr. 1. januar 2017 Member country CLC Weighting In percent New CEN New Weighting EEA country Relative increase of influence Germany 29 7,04% 13,35% 55,0 X 6,31% 89,66% Turkey 2) 29 7,04% 12,52% 51,6-5,48% 77,87% France 29 7,04% 10,91% 44,9 X 3,87% 55,00% United Kingdom 29 7,04% 10,64% 43,8 X 3,60% 51,16% Italy 29 7,04% 10,02% 41,3 X 2,98% 42,35% Spain 27 6,55% 7,66% 31,6 X 1,11% 16,89% Poland 27 6,55% 6,27% 25,8 X -0,28% -4,32% Romania 14 3,40% 3,28% 13,5 X -0,12% -3,47% Netherlands 13 3,16% 2,78% 11,5 X -0,38% -11,90% Belgium 12 2,91% 1,85% 7,6 X -1,06% -36,48% Greece 12 2,91% 1,79% 7,4 X -1,12% -38,54% Czech Republic 12 2,91% 1,73% 7,1 X -1,18% -40,60% Portugal 12 2,91% 1,71% 7,0 X -1,20% -41,29% Hungary 12 2,91% 1,63% 6,7 X -1,28% -44,04% Sweden 10 2,43% 1,60% 6,6 X -0,83% -34,08% Austria 10 2,43% 1,41% 5,8 X -1,02% -41,91% Switzerland 2) 10 2,43% 1,35% 5,6 - -1,08% -44,38% Dias 12 CEN standarder Nye afstemningsregler pr. 1. januar 2017 Member country CLC Weighting In percent New CEN New Weighting EEA country Difference Difference Relative increase of influence Bulgaria 10 2,43% 1,19% 4,9 X -1,24% -50,97% Serbia 7 1,70% 1,17% 4,8 - -0,53% -31,14% Denmark 7 1,70% 0,93% 3,8 X -0,77% -45,26% Finland 7 1,70% 0,90% 3,7 X -0,80% -47,03% Slovakia 7 1,70% 0,89% 3,7 X -0,81% -47,62% Norway 7 1,70% 0,85% 3,5 X -0,85% -49,97% Ireland 7 1,70% 0,76% 3,1 X -0,94% -55,27% Croatia 7 1,70% 0,70% 2,9 X -1,00% -58,80% Lithuania 7 1,70% 0,48% 2,0 X -1,22% -71,75% FYROM 2) 4 0,97% 0,34% 1,4 - -0,63% -64,98% Slovenia 4 0,97% 0,34% 1,4 X -0,63% -64,98% Latvia 4 0,97% 0,33% 1,4 X -0,64% -66,01% Estonia 4 0,97% 0,22% 0,9 X -0,75% -77,34% Cyprus 4 0,97% 0,19% 0,8 X -0,78% -80,43% Luxembourg 4 0,97% 0,09% 0,4 X -0,88% -90,73% Malta 3 0,73% 0,07% 0,3 X -0,66% -90,39% Iceland 3 0,73% 0,05% 0,2 X -0,68% -93,13% 6
7 Dias 13 CEN standarder Nye afstemningsregler pr. 1. januar 2017 Aktuel afstemning om EN ISO Dias 14 CEN standarder Nye afstemningsregler pr. 1. januar 2017 Fiktiv afstemning om EN ISO : Sverige: Ja Tyskland: Nej 7
8 Dias 15 Definitions and terms anchorage point anchor head tendon head tendon end (by displacement measurement) Dias 16 Test Methods France voted no, because Method 2 is obsolete and it should be withdrawn (Ed: Test Method 2 = load loss method from UK) The Method step load is to be put in 1 st method, because the method classically used for geotechnical structures (Ed: step load method = Test Method 3 from France) The new chapter 8 shall describe MLT (Maintained Load Test) and the new chapter 9 shall describe the CLT (Cyclic Load Test). For simplification, the use of MLT and CLT to qualify these 2 methods instead of TM 1 and TM3 is more relevant and clearer. WG3 decision: TM1, 2 and 3 are maintained. TM2 (Load loss) should (still) be allowed for those countries, who are in favour. TM2 is recognised. EN /A1:2013 refers to TM1, 2 and 3 (in tables A.20 and A.21) 8
9 Dias 17 Observation periods in hard rock Sweden voted no, because In Sweden the majority of the anchors are installed in Precambrian bedrock, and therefore slightly different/adjusted test methods/procedure are used. The current proposal for ISO/DIS does not take this into consideration. The standard must be modified to allow for national annex with modified methods adopted to the local geology. For anchors in Precambrian bedrock the load cycles may be reduced by 50 %. But only on permanent anchors by S-test (acc. to SE NA = TiIlämpningsdokument) BSI (CEN + ISO secretariat): No National Annex is allowed Dias 18 Observation periods in hard rock From EN ISO % of ( ) = 75 minutes for S-tests on 2% of the anchors (min. 3 pcs.) 9
10 Dias 19 Observation periods in hard rock From SS Dias 20 Observation periods in hard rock WG3 decision Cycle Table 2 Loading sequence for suitability test Maximum load Minimum observation period at maximum load (minutes) Temporary anchor coarse soil and rock fine soil Permanent anchor coarse soil and rock fine soil 0 P a ,40 Pp ,55 Pp ,70 Pp ,85 Pp ,00 Pp The datum load P a should be min. of 0,1 P p, or 50 kn NOTE 1: For the definition of fine and coarse soil refer to EN ISO NOTE 2: For permanent anchors in hard rock (Precambrian rock, identified by a compression strength of MPa), the observation periods by S-tests can be reduced by 50 %. 10
11 Dias 21 Measurement of displacement Sweden A-test For anchors in Precambrian bedrock measurement with steel-ruler may be used. Dias 22 Measurement of displacement Sweden 11
12 Dias 23 Measurement of displacement present EN ISO Displacement measurement (3) The precision of the measuring equipment shall be 0.5 mm or better for displacement measurements, and 0.01 mm for creep monitoring. WG3 decision: no change Dias 24 Measurement of displacement Precision Time Displacement Creep rate t s t1 t2 t2/t1 s1 s2 α α max α min min mm min min mm mm mm mm mm 0,0167 0, ,5 10,00 10,20 0,50 0,56 0,45 0, ,5 10,00 10,20 0,50 5,60-4,47 0,0167 0, ,00 10,95 1,99 2,04 1,94 0, ,00 10,95 1,99 6,21-2,19 0,0167 0, ,00 10,60 1,99 2,07 1,92 0, ,00 10,60 1,99 8,67-4,63 0,0167 0, ,00 10,50 1,05 1,09 1,00 0, ,00 10,50 1,05 5,25-3,14 0, ,00 11,00 1,00 3,02-0,99 0, ,00 12,00 1,54 3,09 0,00 α = s2 s1 log( t2 / t1) α max = ( s log 2 + s ) ( s s ) [( t t ) /( t + t )] ( s2 s) ( s1 + s) α min = log [( t + t) /( t t) ]
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