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@PHDTHESIS{Meirich:696083,
      author       = {Meirich, Christian},
      othercontributors = {Nießen, Nils and Ábrahám, Erika},
      title        = {{B}erechnung und {B}ewertung der
                      {G}esamtleistungsfähigkeit von {E}isenbahnnetzen},
      school       = {Rheinisch-Westfälische Technische Hochschule Aachen},
      type         = {Dissertation},
      address      = {Aachen},
      reportid     = {RWTH-2017-06606},
      pages        = {1 Online-Ressource (221 Seiten) : Illustrationen,
                      Diagramme},
      year         = {2017},
      note         = {Veröffentlicht auf dem Publikationsserver der RWTH Aachen
                      University; Dissertation, Rheinisch-Westfälische Technische
                      Hochschule Aachen, 2017},
      abstract     = {Calculation and assessment of overall capacity in railway
                      networkOne of the main objectives of railway operation
                      research is the assessment and evalua-tion of railway
                      capacity. In this context, capacity denotes the possible
                      number of train runs, which can be operated on the
                      infrastructure compliant to a predefined level of
                      ser-vice.In view of the forecasted increase of rail traffic
                      in Europe the optimal use of the existing infrastructure is
                      becoming increasingly important. In this regard, the
                      analysis of the re-sidual capacity of railway stations and
                      lines, respectively, is an essential prerequisite to assess
                      the feasibility of additional traffic volume in the network.
                      In medium- and long-term planning of infrastructure and
                      operations analytical queueing-based approaches have been
                      widely used to determine the capacity. Besides being
                      ap-plicable to existing timetables these methods are
                      particularly suited to cope with uncer-tain input, e.g. if
                      only a rough operational concept, but no precise timetable
                      exists. Ac-cording to the state of the art in this sector,
                      the railway network is generally decomposed into smaller
                      infrastructure elements such as lines, set of tracks and
                      route nodes. In terms of capacity, these elements are
                      investigated individually, whereas interdependencies between
                      different elements and the capacity of the entire network
                      cannot be assessed, globally. However, it is precisely the
                      overall capacity, and not the individual results for lines
                      and nodes, which are of particular interest for
                      infrastructure and timetable planning.The goal of this
                      thesis is to provide an approach enabling the optimal
                      utilization of the available capacity in railway networks.
                      By taking a network perspective on capacity in-cluding
                      alternative train routings the developed method allows for a
                      detailed description and capacity evaluation of
                      infrastructure modifications. Apart from the identification
                      and prevention of system bottlenecks in infrastructure
                      planning it also provides valuable in-sights in timetable
                      design facilitating a demand oriented design of operations.
                      At this point, the approach is not limited to the
                      construction of new timetables from scratch, but can also be
                      used to optimally attribute residual capacities to
                      additional train runs in exist-ing timetables. In the
                      present work, the calculation and assessment of overall
                      capacity in railway net-works is performed using a
                      macroscopic model based on railway lines, set of tracks and
                      route nodes. The capacity allocation for train courses is
                      based on a two-stage model. The first step consists of
                      finding all economically feasible train paths for the
                      demanded relations by solving a shortest-path problem. In
                      the second process step, infrastructure capacity is assigned
                      to individual trains using a mixed-integer programming
                      approach. The objective of the routing problem is to
                      maximize the number of feasible train runs through the
                      network. The capacity is determined based on a train
                      specific extrapolation of the existing operating program on
                      each infrastructure section.To determine the individual
                      capacities of lines, set of tracks and route nodes, which
                      pro-vide constraints to the routing MIP commonly used
                      analytical procedures in railway ca-pacity analysis are
                      used. Currently, these procedures rely on differing modeling
                      tech-niques and input data requirements. Capacity analysis
                      of railway stations, for example, usually relies on
                      so-called scheduled waiting times, which originate in
                      timetabling when trains need to be shifted from their
                      original timeslots due to conflicts with other train runs.
                      The assessment of railway lines, by contrast, is performed
                      based on knock-on delays, which arise in operations due to
                      conflicts between trains arising from perturbations or
                      initial delays in the planned timetable. In order to ensure
                      the comparability of the calcula-tion of the capacities for
                      the different infrastructure elements, a methodology for the
                      standardization of the different approaches is developed.
                      For example, the applicability of the Strele-formula –
                      which has previously been used to model railway lines –
                      has been extended to route nodes by incorporating a
                      parameter concatenating different train moves. For the first
                      time, the calculation of capacity for railway lines and
                      railway nodes can now be carried out based on the same
                      database.The presented approach has been validated based on
                      prototypical calculations for a realistic subnetwork of the
                      size of North Rhine-Westphalia. The network consists of 51
                      set of tracks, 102 route nodes and 150 railway lines. It has
                      been shown that, by optimally assigning residual network
                      capacity based on the developed method, the number of train
                      runs on this network can be increased by up to $18\%.$ The
                      methodology hence provides a significant improvement in
                      network and timetable planning.},
      cin          = {313110},
      ddc          = {624},
      cid          = {$I:(DE-82)313110_20140620$},
      typ          = {PUB:(DE-HGF)11},
      doi          = {10.18154/RWTH-2017-06606},
      url          = {https://publications.rwth-aachen.de/record/696083},
}