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Here we investigated how brain mechanisms involved in co-representation and entrainment interact to support joint action.
Influential approaches to joint action have conceptualized these capacities in relation to the separate constructs of co-representation (knowledge) and self-other entrainment (coordination).
To do so, we used a musical joint action paradigm to show that the neural mechanisms underlying co-representation and self-other entrainment are linked via a process – indexed by EEG alpha oscillations – regulating the balance between self-other integration and segregation in real time.
Instead of the earlier finite difference method, modal co-ordinate representation is adopted here.
Our goal is to understand the stability properties of the simulated and co-simulated representation of the continuous system.
A formulation of modal influence coefficient matrices is derived from the motion equations for unsymmetrical rotors, using a complex co-ordinate representation and the finite element method.
A formulation of influence coefficient matrices is derived from the equations of motion for unsymmetrical rotors by using a complex co-ordinate representation and the finite element method.
Many researchers point to the SC and IC as components of a multi-modal sensory integration system, where visual and auditory signals within the brain merge into a co-dependent representation of the world.
and from [10], we have the integral representation cos = cos + ∫ 0 ϕ cos ∂ ∂ ϕ J 0 p ϕ 2 - φ 2 d φ (27).
This paper aims to provide some observations on the merits and disadvantages of Cartesian and cylindrical co-ordinate representations (CaCR and CyCR) in modelling of wave propagation in layer-based elastic media and its engineering applications.
Consequently, some basic characteristics of 3-D wave motion in layered media (e.g., various surface waves) can then be identified in a unified form for the aforementioned different co-ordinate representations.
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