Skip to content

Chapter 31: Interlinked Polyphase Systems

Research workbench, not a finished commentary page.

This page is generated from processed source text and candidate catalogs. It exists to help researchers decide what to verify, promote, and deeply decode next.

FieldValue
SourceTheory and Calculation of Alternating Current Phenomena
Year1916
Section IDtheory-calculation-alternating-current-phenomena-chapter-31
Locationlines 35692-36061
Statuscandidate
Word Count1564
Equation Candidates In Section0
Figure Candidates In Section2
Quote Candidates In Section0
CHAPTER XXXI INTERLINKED POLYPHASE SYSTEMS 283. In a polyphase system the different circuits of displaced phases, which constitute the system, may either be entirely separate and without electrical connection with each other, or they may be connected with each other electrically, so that a part of the electrical conductors are in common to the different phases, and in this case the system is called an interlinked poly- phase system. Thus, for instance, the quarter-phase system will be called an independent sj^stem if the two e.m.fs. in quadrature with each other are produced by two entirely separate coils of the same, or different, but rigidly connected, armatures, and are connected to four wires which energize independent circuits in motors or other receiving devices. If the quarter-phase system is derived by connecting four equidistant points of a
... . and current per circuit have to be the ring e.m.f. and ring current. In the generator of a symmetrical polyphase system, if e^E are the e.m.fs. between the n terminals and the neutral point, or star e.m.fs. li = the currents issuing from terminals / over a line of the impedance, Zi (including generator impedance in star connec- tion), we have voltage at end of line i, eE - Zi/., and difference of potential between terminals h and i (e^- - eOf - {Zuh - ZJi), where /» is the star current of the system, Zi the star impedance. The ring voltage ...
CHAPTER XXXI INTERLINKED POLYPHASE SYSTEMS 283. In a polyphase system the different circuits of displaced phases, which constitute the system, may either be entirely separate and without electrical connection with each other, or they may be connected with each other electrically, so that a part of the electrical conductors are in common to the different phases, and in this case ...
... yphase system two ways exist of connecting apparatus into the system. 1. The star connection, represented diagrammatically in Fig. 208. In this connection the n circuits, excited by currents differ- ing from each other by - of a period, are connected with their one end together into a neutral point or common connection, which may either be grounded, or connected with other corre- sponding neutral points, or insulated. 415 416 ALTERNATING-CURRENT PHENOMENA In a three-phase system this connection is usually called a Y connection, from a similar ...
... d and ring-connected generators, motors, etc., or in three-phase systems Y-connected and A-connected apparatus. 285. Obviously, the polyphase system as a whole does not differ, whether star connection or ring connection is used in the generators or other apparatus; and the transmission line of a symmetrical n-phase system always consists of n wires carrying currents of equal strength, when balanced, differing from each other in phase by — of a period. Since the line wires radiate from the n terminals of the generator, the lines can be considered as being in ...
Concept CandidateHits In SectionStatus
Ether2seeded
Term CandidateHits In SectionStatus
ether2seeded
Candidate IDOCR / PDF-Text CandidateSource Location
No chapter-local candidates yet--
Candidate IDOCR / PDF-Text CandidateSource Location
theory-calculation-alternating-current-phenomena-fig-208^ Fig. 208. 2. The ring connection, represented diagrammatically in Fig.line 35765
theory-calculation-alternating-current-phenomena-fig-2091 Fig. 209. system. In a three-phase system this connection is called theline 35796
Candidate IDCandidate PassageSource Location
No chapter-local candidates yet--
  • Impedance / reactance: Translate historical opposition terms into modern impedance, admittance, conductance, susceptance, and complex-plane notation.
  • Alternating current: Compare Steinmetz’s AC language with modern sinusoidal steady-state analysis, RMS quantities, phase, and phasor notation.
  • Ether references: Verify exact wording before drawing conclusions. Ether language must be separated from later interpretive systems.
  • Waves / transmission lines: Map Steinmetz’s wave and line language onto modern distributed constants, propagation velocity, standing waves, and reflections.
  • Complex quantities: Track how Steinmetz preserves geometric rotation and quadrature while translating the same operation into symbolic form.
  • Ether references: If Steinmetz mentions ether, quote only the verified source words first; any broader ether-field synthesis belongs in a labeled interpretive layer.
  • Waves / transmission lines: Standing/traveling wave passages may support richer field interpretations; the page keeps those readings separate from verified Steinmetz wording.
  1. Open the full source text and the scan or raw PDF.
  2. Verify the chapter boundary and surrounding context.
  3. Promote exact quotations only after checking the source image.
  4. Move mathematical candidates into canonical equation pages only after formula typography is corrected.
  5. Move diagram candidates into the diagram archive only after image extraction, crop verification, and manifest creation.
  6. Keep Steinmetz wording, modern translation, and ether-field interpretation in separate labeled layers.