Szemplinska W The Behavior of Nonlinear Vibrating Systems Vol 1 1990
Category: eBooks
- views: 19
- date: 13 February 2025
- posted by: BeMyLove

Szemplinska W The Behavior of Nonlinear Vibrating Systems Vol 1 1990 | 60.14 MB
Title: The Mathematics of Marriage. Dynamic Nonlinear Models
Author: John M. Gottman, James D. Murray i inni ,Catherine Swansonzwiń
Description:
Divorce rates are at an all-time high. But without a theoretical understanding of the processes related to marital stability and dissolution, it is difficult to design and evaluate new marriage interventions. The Mathematics of Marriage provides the foundation for a scientific theory of marital relations. The book does not rely on metaphors, but develops and applies a mathematical model using difference equations. The work is the fulfillment of the goal to build a mathematical framework for the general system theory of families first suggested by Ludwig Von Bertalanffy in the 1960s.
The book also presents a complete introduction to the mathematics involved in theory building and testing, and details the development of experiments and models. In one "marriage experiment," for example, the authors explored the effects of lowering or raising a couple's heart rates. Armed with their mathematical model, they were able to do real experiments to determine which processes were affected by their interventions.
Applying ideas such as phase space, null clines, influence functions, inertia, and uninfluenced and influenced stable steady states (attractors),the authors show how other researchers can use the methods to weigh their own data with positive and negative weights. While the focus is on modeling marriage, the techniques can be applied to other types of psychological phenomena as well.
DOWNLOAD:
https://rapidgator.net/file/d4ea2e9446a7bf6a515af157634912a2/Szemplinska_W._The_Behavior_of_Nonlinear_Vibrating_Systems_Vol_1._1990.rar
https://alfafile.net/file/ASrhz/Szemplinska_W._The_Behavior_of_Nonlinear_Vibrating_Systems_Vol_1._1990.rar
Divorce rates are at an all-time high. But without a theoretical understanding of the processes related to marital stability and dissolution, it is difficult to design and evaluate new marriage interventions. The Mathematics of Marriage provides the foundation for a scientific theory of marital relations. The book does not rely on metaphors, but develops and applies a mathematical model using difference equations. The work is the fulfillment of the goal to build a mathematical framework for the general system theory of families first suggested by Ludwig Von Bertalanffy in the 1960s.
The book also presents a complete introduction to the mathematics involved in theory building and testing, and details the development of experiments and models. In one "marriage experiment," for example, the authors explored the effects of lowering or raising a couple's heart rates. Armed with their mathematical model, they were able to do real experiments to determine which processes were affected by their interventions.
Applying ideas such as phase space, null clines, influence functions, inertia, and uninfluenced and influenced stable steady states (attractors),the authors show how other researchers can use the methods to weigh their own data with positive and negative weights. While the focus is on modeling marriage, the techniques can be applied to other types of psychological phenomena as well.
DOWNLOAD:
https://rapidgator.net/file/d4ea2e9446a7bf6a515af157634912a2/Szemplinska_W._The_Behavior_of_Nonlinear_Vibrating_Systems_Vol_1._1990.rar
https://alfafile.net/file/ASrhz/Szemplinska_W._The_Behavior_of_Nonlinear_Vibrating_Systems_Vol_1._1990.rar
We need your support!
Make a donation to help us stay online
Bitcoin (BTC)
bc1q08g9d22cxkawsjlf8etuek2pc9n2a3hs4cdrld
Bitcoin Cash (BCH)
qqvwexzhvgauxq2apgc4j0ewvcak6hh6lsnzmvtkem
Ethereum (ETH)
0xb55513D2c91A6e3c497621644ec99e206CDaf239
Litecoin (LTC)
ltc1qt6g2trfv9tjs4qj68sqc4uf0ukvc9jpnsyt59u
USDT (ERC20)
0xb55513D2c91A6e3c497621644ec99e206CDaf239
USDT (TRC20)
TYdPNrz7v1P9riWBWZ317oBgJueheGjATm
Related news:
Information |
|||
![]() |
Users of GUESTS are not allowed to comment this publication. |