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... 1 Ecological Systems Analysis Spring 2012 mandatory exercise I page 1 Ecological Systems Analysis ... do not hand in computer prints of the same solution for several people. Exercise 1 (Environmental ... 1 ... 1 Ecological Systems Analysis Spring 2012 mandatory exercise I page 1 Ecological Systems Analysis ... 1 ...

Network Virtualization and Data Center Networks 263-3825-00 Introduction

... Data Center Networks 263-3825- 00 SDN - Introduction Qin Yin Fall Semester 2013 1 The Road to SDN: An ... – Counters: #bytes and #packets 70 1. src=1.2.*.*, dest=3.4.5.*  drop 2. src = *.*.*.*, dest=3.4 ... Data Center Networks 263-3825- 00 SDN - Introduction Qin Yin Fall Semester 2013 1 The Road to SDN: An ... – Counters: #bytes and #packets 70 1. src=1.2.*.*, dest=3.4.5.*  drop 2. src = *.*.*.*, dest=3.4 ... Network Virtualization and Data Center Networks 263-3825- 00 Introduction ...

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... 3 Research ethics self-check page 1 of 5 Research ethics self-check Last revised 14 February 2020 ... Investigator (first name, last name): Project title: 1. Ethics evaluation Follow the decision tree on p. 3 to ... 3 Research ethics self-check page 1 of 5 Research ethics self-check Last revised 14 February 2020 ... Investigator (first name, last name): Project title: 1. Ethics evaluation Follow the decision tree on p. 3 to ... 3 ...

Microsoft Word - PTS WS99-00.doc

... Microsoft Word - PTS WS99- 00.doc Eidgenössische Technische Hochschule Zürich Ecole polytechnique ... ) Fridays 4-5 pm; Room ML K 25 (unless otherwise noted), Sonneggstrasse 3, CH-8092 Zürich September 3 ... Microsoft Word - PTS WS99- 00.doc ... Microsoft Word - PTS WS99- 00.doc Eidgenössische Technische Hochschule Zürich Ecole polytechnique ... Microsoft Word - PTS WS99- 00.doc ...

Slide 1

... Materials, Polymer Chemistry, ETH Zürich Short fiber composites ‰ Polymers have a stiffness of 1- 3 GPa ... , p2, p3) ‰ System with N fibers – 2nd order orientation tensor – 4th & 6th order tensors 1 φ θ p 2 3 ... Materials, Polymer Chemistry, ETH Zürich Short fiber composites ‰ Polymers have a stiffness of 1- 3 GPa ... , p2, p3) ‰ System with N fibers – 2nd order orientation tensor – 4th & 6th order tensors 1 φ θ p 2 3 ... Slide 1 ...

Slide 1

... Slide 1 10/5/2015 1 1 Lecture # 3 – Fall 2015 1 D. Mohr 151-0735: Dynamic behavior of materials and ... Lecture # 3 – Fall 2015 7 D. Mohr 151-0735: Dynamic behavior of materials and structures -2 - 1 0 1 2 -2 - 1 ... Slide 1 10/5/2015 1 1 Lecture # 3 – Fall 2015 1 D. Mohr 151-0735: Dynamic behavior of materials and ... Lecture # 3 – Fall 2015 7 D. Mohr 151-0735: Dynamic behavior of materials and structures -2 - 1 0 1 2 -2 - 1 ... Slide 1 ...

Diapositiva 1

... -TONES MODULATION RESULTS 0 1 2 3 4 15 N 14 N 16 O (10 0 0- 00 0 0) P(35) S = 1.66*10 -22 cm 14 N 2 18 O ... (10 0 0- 00 0 0) P(9) S = 2.43*10 -22 cm 14 N 2 16 O (11 1 0-01 1 0) P(56) S = 7.46*10 -23 cm T = 81.2 ... -TONES MODULATION RESULTS 0 1 2 3 4 15 N 14 N 16 O (10 0 0- 00 0 0) P(35) S = 1.66*10 -22 cm 14 N 2 18 O ... (10 0 0- 00 0 0) P(9) S = 2.43*10 -22 cm 14 N 2 16 O (11 1 0-01 1 0) P(56) S = 7.46*10 -23 cm T = 81.2 ... Diapositiva 1 ...

Unbenannt-1

... Unbenannt- 1 Magnitude analysis Due to the small network extension and the unsolidated sediment fill ... bootstrap method (Efron, 1977). Insheim reservoir During day hours (6: 00-20: 00, 56 events) the catalogue of ... Unbenannt- 1 ... Unbenannt- 1 Magnitude analysis Due to the small network extension and the unsolidated sediment fill ... Unbenannt- 1 ...

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... nm Confocal Raman Spectroscopy 2 5 0 2 7 5 3 0 0 3 2 5 3 5 0 3 7 5 4 0 0 4 2 5 # 1 # 2 # 3 E g A 1 g ... E g I n t e n s i t y ( A r b . U n i t s ) W a v e n u m b e r ( c m - 1 ) T 2 g YAG peaks # 1 #2 # 3 ... nm Confocal Raman Spectroscopy 2 5 0 2 7 5 3 0 0 3 2 5 3 5 0 3 7 5 4 0 0 4 2 5 # 1 # 2 # 3 E g A 1 g ... E g I n t e n s i t y ( A r b . U n i t s ) W a v e n u m b e r ( c m - 1 ) T 2 g YAG peaks # 1 #2 # 3 ... Slide 1 ...

Slide 1

...                                12 22 11 66 2212 1211 12 22 11 00 0 0       Q QQ QQ 1221 1 21 2 21 1 1 2 212 21 11 1/ 1 ... 1 QQQ Q Q Q                   66 2212 1211 00 0 0 Q QQ QQ Q 1122 QQ  121166 ...                                12 22 11 66 2212 1211 12 22 11 00 0 0       Q QQ QQ 1221 1 21 2 21 1 1 2 212 21 11 1/ 1 ... 1 QQQ Q Q Q                   66 2212 1211 00 0 0 Q QQ QQ Q 1122 QQ  121166 ... Slide 1 ...

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