@article{UnterkoflerTeschl,
  author    = {Unterkofler, Karl and Teschl, Susanne},
  title     = {On the influence of inhaled volatile organic compounds (VOCs) on exhaled VOCs concentrations},
  series = {Proceedings of the 10. Forschungsforum der {\"O}sterreichischen Fachhochschulen},
  journal   = {Proceedings of the 10. Forschungsforum der {\"O}sterreichischen Fachhochschulen},
  subject      = {Organic Compounds},
  language  = {en}
}
@misc{Simeonov,
  author    = {Simeonov, Emil},
  title     = {Living Mathematics—some limits for abstraction in mathematics and their relation to experience},
  subject      = {Mathematics},
  language  = {en}
}
@inproceedings{Simeonov,
  author    = {Simeonov, Emil},
  title     = {Is Mathematics an Issue of General Education?},
  series = {Mathematical Cultures: The London Meetings 2012-2014},
  booktitle = {Mathematical Cultures: The London Meetings 2012-2014},
  subject      = {Mathematics},
  language  = {en}
}
@misc{SimeonovPieronkiewicz,
  author    = {Simeonov, Emil and Pieronkiewicz, Barbara},
  title     = {The Global Math Project},
  subject      = {Mathematics},
  language  = {en}
}
@misc{Simeonov,
  author    = {Simeonov, Emil},
  title     = {Is Mathematics an Issue of General Education?},
  subject      = {Mathematics},
  language  = {en}
}
@book{PetschniggSimeonovMairingeretal.,
  author    = {Petschnigg, Ursula and Simeonov, Emil and Mairinger, Daniela and Schmid, Christian},
  title     = {Portfolio f{\"u}r den Mathematikunterricht an Bildungsanstalten f{\"u}r Kindergartenp{\"a}dagogik},
  publisher      = {Fachhochschule Technikum Wien},
  subject      = {Mathematics},
  language  = {de}
}
@misc{Simeonov,
  author    = {Simeonov, Emil},
  title     = {Structure, Semiosis and Time - Anticipation and Surprise Recognition of Structure and Gestalt - exemplified by similarities between music and mathematics},
  subject      = {Mathematics},
  language  = {en}
}
@book{SimeonovMairingerSchmid,
  author    = {Simeonov, Emil and Mairinger, Daniela and Schmid, Christian},
  title     = {Mathematische Fr{\"u}herziehung - Formen},
  publisher      = {Fachhochschule Technikum Wien},
  subject      = {Mathematics},
  language  = {de}
}
@article{KubaPanholzer,
  author    = {Kuba, Markus and Panholzer, Alois},
  title     = {On bucket increasing trees, clustered increasing trees and increasing diamonds},
  series = {Combinatorics, Probability and Computing},
  journal   = {Combinatorics, Probability and Computing},
  number    = {Volume 31 , Issue 4},
  pages     = {629 -- 661},
  abstract  = {In this work we analyse bucket increasing tree families. We introduce two simple stochastic growth processes, generating random bucket increasing trees of size n, complementing the earlier result of Mahmoud and Smythe (1995, Theoret. Comput. Sci.144 221-249.) for bucket recursive trees. On the combinatorial side, we define multilabelled generalisations of the tree families d-ary increasing trees and generalised plane-oriented recursive trees. Additionally, we introduce a clustering process for ordinary increasing trees and relate it to bucket increasing trees. We discuss in detail the bucket size two and present a bijection between such bucket increasing tree families and certain families of graphs called increasing diamonds, providing an explanation for phenomena observed by Bodini et al. (2016, Lect. Notes Comput. Sci.9644 207-219.). Concerning structural properties of bucket increasing trees, we analyse the tree parameter Kn . It counts the initial bucket size of the node containing label n in a tree of size n and is closely related to the distribution of node types. Additionally, we analyse the parameters descendants of label j and degree of the bucket containing label j, providing distributional decompositions, complementing and extending earlier results (Kuba and Panholzer (2010), Theoret. Comput. Sci.411(34-36) 3255-3273.).},
  subject      = {bucket-increasing-trees},
  language  = {en}
}
@article{Huber,
  author    = {Huber, Albert},
  title     = {Remark on the quasilocal calculation of tidal heating: Energy transfer through the quasilocal surface},
  series = {American Physical Society - Physical Review D},
  volume    = {105},
  journal   = {American Physical Society - Physical Review D},
  number    = {2},
  abstract  = {In this paper, using the quasilocal formalism of Brown and York, the flow of energy through a closed surface containing a gravitating physical system is calculated in a way that augments earlier results on the subject by Booth and Creighton. To this end, by performing a variation of the total gravitational Hamiltonian (bulk plus boundary part), it is shown that associated tidal heating and deformation effects generally are larger than expected. This is because the aforementioned variation leads to previously unrecognized correction terms, including a bulk-to-boundary inflow term that does not appear in the original calculation of the time derivative of the Brown-York energy and leads to corrective extensions of Einstein's quadrupole formula in the large sphere limit.},
  subject      = {gravitation},
  language  = {en}
}