词汇 | billiards |
释义 | billiards noun[ U ] uk /ˈbɪl.i.ədz/ us /ˈbɪl.jɚdz/ a game played by two people on a table covered in soft cloth, in which a cue (= a long stick) is used to hit balls against each other and into pockets around the table台球运动,桌球运动 Ana Lozancic / EyeEm/GettyImages Snooker, pool & billiards baize bank bank shot billiard billiard ball break (something) off carom cue cue ball cushion frame miscue pool pot re-rack shoot snooker snooker ball triangle Related wordbilliard billiards | American Dictionarybilliards noun[ U ] us/ˈbɪl·jərdz/ a game played by two or more people on a table covered in green cloth in which a cue (= long pole) is used to hit a ball against other balls to send them into the holes along the edge of the table Examples of billiardsbilliards Billiards are semi-focusing if their boundary components consist of pieces of cylinders and possibly some flat components. In words, cylindric billiards are toric billiards where the scatterers are cylinders. Uniform estimates on the number of collisions in semidispersing billiards. We need to recall the first inputs on rational polygonal billiards. Here we start the study of a wider class of billiards called projective billiards, free from this shortcoming. Projective billiards include the usual billiards along with the dual, or outer, billiards. In this section we summarize some basic properties of semi-dispersing billiards. Estimates like that play an important role in various questions about billiards. The motivation for these definitions, in the realm of billiards, is the following. Our proof can be readily extended to a broader class of cylindrical billiards, and very likely to other highdimensional billiards (see 5). All three papers address various problems in the theory of semi-dispersing billiards using the geometric approach outlined above. To obtain our results, we will re-prove in a more general setting many technical results established earlier for semi-dispersing hyperbolic billiards. Note that for cylindrical semi-focusing billiards, the same happens for consecutive collisions with the flat boundary components. These curves form a large family of focusing curves that can be used to construct hyperbolic billiards. Next we turn our attention to projective billiards in a circle. These examples are from corpora and from sources on the web. Any opinions in the examples do not represent the opinion of the Cambridge Dictionary editors or of Cambridge University Press or its licensors. |
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