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85034484788
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note
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In ref 13c, the term "GOODLIST" is used in the same sense as "core fragments" in this paper. In our terminology, however, the difference between GOODLIST and the set of core fragments is rather subtle but still notable. In fact, GOODLIST is the whole set of fragments that must be present in the target molecules. At the same time, some fragments from GOODLIST (not necessarily all of them; see ref 1) may be used as ready construction units during generation, and only these fragments are called core fragments. Another subtle difference from the terminology of ref 13c is described in note 37.
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50
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85034474566
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note
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Other fragments are used indirectly within CHEMICS and must be checked for their presence in the generated structures. Also, CHEMICS is generally known to be somewhat nonrigorous as to the exclusion of duplicates (for example, see refs 12a, 15c, etc.).
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-
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51
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85034467467
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-
note
-
To extend the notion of the automorphism group for a set of free valences, we represent all of the free valences by imaginary bonds that connect the corresponding atom(s) of the fragment to some dummy atoms (bonds with an unspecified terminus in Figure 2). Thus, we obtain the "expanded" graph of the fragment. The automorphism group of this expanded graph is regarded as the automorphism group of the set of free valences.
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52
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85034475488
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note
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We had no possibility to check if the approach of MOLGEN finally yields irredundant results for arbitrary sets of core fragments, because recent papers describing this software (refs 9b-e) do not contain the data sufficient for proving or refuting this assumption. It would be especially interesting to see how the situation associated with construction of additional copies of fragments during generation (Figure 2b) is handled.
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53
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Constructive Enumeration of Combinatorial Objects
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Faradjev, I. A., Ed.; Nauka: Moscow, (in Russian)
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(a) Faradjev, I. A. Constructive Enumeration of Combinatorial Objects. In Algorithmic Investigations in Combinatorics; Faradjev, I. A., Ed.; Nauka: Moscow, 1978; pp 3-11 (in Russian).
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(1978)
Algorithmic Investigations in Combinatorics
, pp. 3-11
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Faradjev, I.A.1
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54
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0347426844
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Generation of Nonisomorphic Graphs with a Given Degree Sequence
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Faradjev, I. A., Ed.; Nauka: Moscow, (in Russian)
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(b) Faradjev, I. A. Generation of Nonisomorphic Graphs with a Given Degree Sequence. In Algorithmic Investigations in Combinatorics; Faradjev, I. A., Ed.; Nauka: Moscow, 1978; pp 11-19 (in Russian).
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(1978)
Algorithmic Investigations in Combinatorics
, pp. 11-19
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Faradjev, I.A.1
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55
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3743053709
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Algorithm of Canonicity Verification for a Partially Filled Adjacency Matrix of a Graph
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Faradjev, I. A., Ed.; Nauka: Moscow, (in Russian)
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(c) Zaichenko, V. A.; Ivanov, A. B.; Rosenfeld, M. Z.; Faradjev, I. A. Algorithm of Canonicity Verification for a Partially Filled Adjacency Matrix of a Graph. In Algorithmic Investigations in Combinatorics; Faradjev, I. A., Ed.; Nauka: Moscow, 1978; pp 19-25 (in Russian).
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(1978)
Algorithmic Investigations in Combinatorics
, pp. 19-25
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Zaichenko, V.A.1
Ivanov, A.B.2
Rosenfeld, M.Z.3
Faradjev, I.A.4
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56
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note
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26b However, we will not consider this program in the present paper, because it is not aimed at direct use of arbitrary multiatomic fragments.
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57
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0003780715
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Addison-Wesley: Reading, MA
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Harary, F. Graph Theory; Addison-Wesley: Reading, MA, 1969.
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(1969)
Graph Theory
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Harary, F.1
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1 However, to avoid unnecessary complications, hereafter we refer to such univalent atoms simply as hydrogens.
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59
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0020849246
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Unique Numbering and Cataloguing of Molecular Structures
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Hendrickson, J. B.; Toczko, A. G. Unique Numbering and Cataloguing of Molecular Structures. J. Chem. Inf. Comput. Sci. 1983, 23, 171-177.
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(1983)
J. Chem. Inf. Comput. Sci.
, vol.23
, pp. 171-177
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Hendrickson, J.B.1
Toczko, A.G.2
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60
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note
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Structural generation is aimed at producing connected molecular graphs, which correspond to covalently bound molecules. Methods for testing whether any full complement of a partially filled matrix may correspond to a connected structure (i.e., whether a partially assembled structure contains any disconnected parts without free valences) are known and simple, so we will not dwell further on this problem.
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61
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3743097196
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Construction and Properties of Some Classes of Strongly Regular Graphs
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in Russian
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Rosenfeld, M. Z. Construction and Properties of Some Classes of Strongly Regular Graphs. Usp. Mat. Nauk 1973, 28, 197-198 (in Russian).
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(1973)
Usp. Mat. Nauk
, vol.28
, pp. 197-198
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Rosenfeld, M.Z.1
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62
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85034483721
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note
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The term used in ref 13c is "pieces of stability" rather than "sets of stability". We changed this term in order to stress that these sets may be represented not only by single ranges ("pieces") but also by several disjoint ranges in our case.
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85034474611
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30c
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3743080585
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Nauka: Novosibirsk, (in Russian)
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Nechepurenko, M. I.; Popkov, V. K.; Mainagashev, S. M.; Kaul', S. B.; Proskuryakov, V. A.; Kokhov, V. A.; Gryzunov, A. B. Algorithms and Programs for the Solution of Problems on Graphs and Networks; Nauka: Novosibirsk, 1990; pp 123-157 (in Russian).
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(1990)
Algorithms and Programs for the Solution of Problems on Graphs and Networks
, pp. 123-157
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Nechepurenko, M.I.1
Popkov, V.K.2
Mainagashev, S.M.3
Kaul', S.B.4
Proskuryakov, V.A.5
Kokhov, V.A.6
Gryzunov, A.B.7
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12b proposed a comparison of algorithms with respect to their formal computational complexity; however, they also admitted that a lack of literature data and a strong dependence of the computational complexity on the actual problem under consideration make such a comparison impossible, at least presently.
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66
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85034479708
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note
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Aromatic rings, such as benzene or pyridine, are regarded in this paper as formally consisting of alternating single and double bonds (rather than "aromatic" bonds of some intermediate multiplicity), because the same approach is used by the majority of existing generators, including GENM. That is, single and double bonds in aromatic rings are viewed as topologically nonequivalent. In general, SMOG can also handle them as equivalent, according to the user's desire, as is described in ref 1; in this case, the numbers of structures in some examples of Table 1 are additionally reduced.
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85034476329
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As a result, if small (for example, two-atom) fragments are included in GOODLIST, sometimes it may be even preferable to assemble structures from separate atoms and check molecular graphs for the presence of these fragments during assembly (the straightforward approach mentioned in section 1.2!) rather than use these fragments directly as construction units. For larger fragments (≥3 atoms), however, the latter approach becomes incomparably more efficient.
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68
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85034479455
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i.
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69
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1842749301
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The Structure of Coronatine
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Ichibara, A.; Shiraishi, K.; Sato, H.; Sakamura, S.; Nishiyama, K.; Sakai, R.; Furusaki, A.; Matsumoto, T. The Structure of Coronatine. J. Am. Chem. Soc. 1977, 99, 636-637.
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(1977)
J. Am. Chem. Soc.
, vol.99
, pp. 636-637
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Ichibara, A.1
Shiraishi, K.2
Sato, H.3
Sakamura, S.4
Nishiyama, K.5
Sakai, R.6
Furusaki, A.7
Matsumoto, T.8
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70
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0014190710
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Actinobolin: I. Structure of Actinobolamine
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Munk, M. E.; Sodano, C. S.; McLean, R. L.; Haskell, T. H. Actinobolin: I. Structure of Actinobolamine. J. Am. Chem. Soc. 1967, 89, 4158-4165.
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(1967)
J. Am. Chem. Soc.
, vol.89
, pp. 4158-4165
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Munk, M.E.1
Sodano, C.S.2
McLean, R.L.3
Haskell, T.H.4
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71
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84981837330
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Isonitrile XI: Synthesis of a Simple Derivative of Penicillic Acid
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Ugi, I.; Wischhöfer, E. Isonitrile XI: Synthesis of a Simple Derivative of Penicillic Acid. Chem. Ber. 1962, 95, 136-140.
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(1962)
Chem. Ber.
, vol.95
, pp. 136-140
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Ugi, I.1
Wischhöfer, E.2
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ftp://ccl.osc.edu/pub/chemistry/software/MS-DOS/SMOG
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The distribution archive of SMOG (the MS-DOS version) may be obtained via FTP (either ftp://org.chem.msu.su/pub/chemistry/software/ SMOG or ftp://ccl.osc.edu/pub/chemistry/software/MS-DOS/SMOG). Using the first of these URLs, you may also obtain the "lite" version of the program, which was actually used for calculations cited in this paper. Any suggestions concerning possible improvement of the program functionality or removal of bugs will be accepted with gratitude. Please mail them to mary@lexa.ru.
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