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Te Whāriki recognizes infants and toddlers alongside young children in its understanding of learners. In many ways, I feel that Te Whāriki is a wonderful model of mutual respect by the very way it was created – in the spirit of collaboration.Ģ. 10).Īs a Canadian, I find the history of Te Whāriki really interesting because we also have an Indigenous history. ![]() 8), the curriculum features English and Maori texts that are “parallel and complement each other” (Ministry of Education, 1996 p. Reflecting the belief that every child in New Zealand should be immersed in learning environments that provide ‘a window’ into “two worldviews, and that everyone should share the responsibility of protecting and nurturing Maori language and culture” (Carr, & May, 1993, p. It recognizes the country’s Maori (the indigenous peoples of New Zealand) heritage and reflects a philosophy of early learning unique to the nation’s historical, political and social contexts. Te Whāriki frames early childhood education in New Zealand as bi-cultural. To start off, in this post, I will share a few aspects of Te Whāriki I find really interesting (and I hope you do too!).ġ. I think writing just one blog post to try and encompass what makes this curriculum document so important and inspiring is a bit overwhelming, so I have decided to create a short blog series to be able to really take my time in sharing my thoughts. My curiosity led me to earn my Masters at the University of Auckland two years ago. I first came across it during my initial teacher training in New Zealand, and a few years later, I found myself teaching kindergarten in Canada, reflecting and wondering how I could use to Te Whāriki compliment the Full Day Early Learning Kindergarten curriculum. Te Whāriki for me is one of those philosophies it is incredibly special. 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A similar non-dimensional parameter is Biot Number, with the difference that the thermal conductivity is of the solid body and not the fluid.Ī Nusselt number close to one, namely convection and conduction of similar magnitude, is characteristic of " slug flow" or laminar flow. The conductive component is measured under the same conditions as the heat convection but with a (hypothetically) stagnant (or motionless) fluid. Named after Wilhelm Nusselt, it is a dimensionless number. In this context, convection includes both advection and diffusion. The results show that the proposed correlations are more practical and they can predict the developing, fully developed, and average Nusselt numbers with very good accuracy across a wider range of flow conditions.In heat transfer at a boundary (surface) within a fluid, the Nusselt number ( Nu) is the ratio of convective to conductive heat transfer across ( normal to) the boundary. Moreover, the maximum and average differences for average Nusselt numbers are 4.59% and 2.01%, respectively. The maximum and average differences between the local Nusselt numbers predicted by the proposed correlations and the analytical data are respectively 2.04% and 0.38% for fully developed flows and 9.97% and 1.35% for developing flows. The correlations use exponential and power law functions of dimensionless axial and radial lengths they are more accurate, easier to use, more similar to fundamental analytical solutions, and require fewer terms. The correlations are developed based on the results of available series solutions for four fundamental boundary conditions. This study proposes new correlations for the local and average Nusselt numbers in hydrodynamically fully developed and thermally developing or fully developed regions of laminar flows. ![]() There are many problems involving heat transfer in concentric annuli which require accurate heat transfer coefficients for laminar and turbulent flows. ![]() Concentric circular annular ducts are common and important elements in fluid flow and heat transfer equipment, including chemical mixing devices and heat exchangers. ![]() |
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