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Renew anane nw renewal anan wsh renormalization

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Unformatted text preview: xonac. revolution: peristrof , epan stash. surface of revolution: epif neia ek peristrof volume of revolution: gkoc ek peristrof c. rewrite: xanagr fw, epaneggr rewriting: epaneggraf . Reynolds, (-). c. fw. Reynolds number: arijm c Reynolds. (Reynold's) transport theorem: je rhma metafor rheology: reolog a, roolog a. rheological: reologik c. c (tou rheological measurements: reologik c metr seic. rheological models: reologik mont la. rheological properties: reologik c idi thtec. rheometer: re metro. 289 Reynolds). rheonomic: re nomoc. re nomo s sthma. rheonomic system: rhomb: r mboc. rhomb line: loxodromik rhombic: rombik gramm . c. rhombic Archimedean polyhedra: rombik arqim deia pol edra (bl. polyhedron). rhombicosidodecahedron: romboeikosidwdek edro. Rombik arqim deio pol edro (oi drec tou e nai tetr gwna kai kanonik tr gwna kai pent gwna). rhombicuboctahedron: rombokubookt nik tr gwna kai tetr gwna). edro. Rombik arqim deio pol edro (oi drec tou e nai kano- rhombohedral: romb edroc, romboedrik c. rhombohedron (pl. rhombohedrons or rhombohedra): romb rhomboid: romboeid c, romboeid c. rhombus (pl. rhombuses or rhombi): r mboc. rhumb: loxodromik kamp lh. rhumb line: sfairik edro. lika. rhythm: rujm c. Riccati equation: ex swsh tou Riccati. Richardson's extrapolation: pr bleyh kat Richardson, m jodoc extrapolation tou Richardson. ridge: koruf , korufogramm . ridge regression: palindr mhsh korufogramm c. Riemann, Bernhard (1826-1866). Riemann curvature tensor: tanust c kampul thtac tou Riemann. Riemann distribution: katanom Riemann. Riemann integrability: oloklhrwsim thta kat Riemann. Riemann integrable: oloklhr simoc kat Riemann. Riemann integral: olokl rwma kat Riemann. Riemann kernel: pur nac Riemann. Riemann normal coordinates: kanonik c suntetagm nec tou Riemann. Riemann sphere: sfa ra tou Riemann. Riemann summability: ajroisim thta kat Riemann. Riemann surface: epif neia tou Riemann. Riemann zeta function: sun rthsh z ta tou Riemann. Riesz, Frigyes (1880-). Riesz representation theorem: right: dexi je rhma anaparast sewc tou c, orj c, swst c, dexi . right adjoint: dexi c suzug c prosarthm noc. right angle: orj gwn a. right circular cone: orj c kuklik c k noc. 290 Riesz. right cone: orj c k noc. right conoid: orj kwnoeid c. right factoring: dexi paragontopo hsh. right-hand continuity: sun qeia ap dexi . right-hand derivative: par gwgoc ap dexi . right handed: dexi c, dexi strofoc. right-handed coordinate system: dexi strofo s stem. right-hand limit: rio ap dexi . right helicoid: orj elikoeid c. right ideal: dexi ide dec. right quotient: dexi up loipo. right triangle: orjog nio tr gwno. rightmost: akrodexi sthma suntetagm nwn, sun. dextral coordinate sy- c, o dexi teroc. terh paragwg (plhroforik ). rightmost derivation: dexi rigid: stere c, kamptoc, mh elastik c. rigid body: stere kampto s ma. Sun. solid body. rigid-body motion: k nhsh stereo s matoc, mh elastik k nhsh, kampth k nhsh. Sun. solid-body motion. rigid-body rotation: peristrof stereo s matoc, mh elastik peristrof , kampth peristrof . Sun. s...
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This note was uploaded on 08/12/2012 for the course MATH 100 taught by Professor 100 during the Spring '12 term at ESADE.

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