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Working longer, staying healthy and keeping productive. Working longer, staying healthy and keeping productive. This project aims to develop a policy suite to respond to an older workforce. By 2060, nearly half of Australians aged 64 or older will be employed. Failure to address their health problems could threaten Australia’s economy, tax base and provision of health and care services. This collaboration between national policy portfolios (employment, social services, workplace health and socia ....Working longer, staying healthy and keeping productive. Working longer, staying healthy and keeping productive. This project aims to develop a policy suite to respond to an older workforce. By 2060, nearly half of Australians aged 64 or older will be employed. Failure to address their health problems could threaten Australia’s economy, tax base and provision of health and care services. This collaboration between national policy portfolios (employment, social services, workplace health and social equity) and expert scientists in work, health, social equality and policy process intends to reveal the diversity of older workers’ work-health dilemmas and effective ways for national policies to solve them. The policy suite will promote financial independence and meet social goals of equity and healthy ageing.Read moreRead less
Gender, family conflict, and suicide in rural China. The principal outcome of this anthropological study is an understanding of the social and cultural causes of suicide in rural China, achieved through close collaboration with Chinese researchers. This will enhance cross-cultural awareness and build cooperative institutional ties with China, both of which are crucial to Australia's development and security in the region. The project will make a major contribution to a global re-conceptualisatio ....Gender, family conflict, and suicide in rural China. The principal outcome of this anthropological study is an understanding of the social and cultural causes of suicide in rural China, achieved through close collaboration with Chinese researchers. This will enhance cross-cultural awareness and build cooperative institutional ties with China, both of which are crucial to Australia's development and security in the region. The project will make a major contribution to a global re-conceptualisation of suicide as a social, as well as a mental health problem, and will raise the profile of Australian institutions in suicide studies, gender studies, anthropology, and Asian studies. Through postgraduate training, the project will also help build much-needed research capacity.Read moreRead less
Improving Government Policy Making and Needs-Based Delivery of Services: Innovative Techniques to Enhance Administrative Data by Adding Socioeconomic Status. This project will create major national benefits by illuminating whether there are significant differences in access to or usage of such key government services as health and education by socio-economic status. Currently, most departments do not fully exploit their administrative data to answer such questions, because of the difficulty of ....Improving Government Policy Making and Needs-Based Delivery of Services: Innovative Techniques to Enhance Administrative Data by Adding Socioeconomic Status. This project will create major national benefits by illuminating whether there are significant differences in access to or usage of such key government services as health and education by socio-economic status. Currently, most departments do not fully exploit their administrative data to answer such questions, because of the difficulty of identifying the socio-economic status of users. This project will help Australia in its on-going but recently intensified efforts to make better use of its administrative data, resulting in a more efficient use of our data resources; better targeting of scare government resources; and improved identification of those in greatest need. Read moreRead less
Equations of Monge-Ampere type and applications. Many fundamental problems in geometry, physics and applied sciences are related to equations of Monge-Ampere type. In recent years there have been rapid developments in the study of these equations with major breakthroughs made by the proposers. This project aims at new discoveries and findings in theory and applications by resolving outstanding open problems, and enhance Australian leadership, expertise, and training in key areas of mathematics a ....Equations of Monge-Ampere type and applications. Many fundamental problems in geometry, physics and applied sciences are related to equations of Monge-Ampere type. In recent years there have been rapid developments in the study of these equations with major breakthroughs made by the proposers. This project aims at new discoveries and findings in theory and applications by resolving outstanding open problems, and enhance Australian leadership, expertise, and training in key areas of mathematics and its applications.Read moreRead less
Nonlinear elliptic partial differential equations and applications. Many fundamental advances in modern technology, science and economics are driven by the analysis of nonlinear models based on nonlinear partial differential equations. In recent years there has been increasing use in applications of partial differential equations of elliptic type with major discoveries made and longstanding problems resolved by the two Chief Investigators, who have in return received many international accolades ....Nonlinear elliptic partial differential equations and applications. Many fundamental advances in modern technology, science and economics are driven by the analysis of nonlinear models based on nonlinear partial differential equations. In recent years there has been increasing use in applications of partial differential equations of elliptic type with major discoveries made and longstanding problems resolved by the two Chief Investigators, who have in return received many international accolades. This project provides for the continuation of Australian leadership in key strategic areas of international science, such as optimal transportation, as well as the continued building of related expertise and training.Read moreRead less
Nonlinear elliptic equations and applications. Many fundamental advances in modern technology, science and economics are driven through the analysis of nonlinear models based on nonlinear partial differential equations. In recent years there has been an explosion in applications of partial differential equations of elliptic type with major discoveries in underlying theory being made by the two Chief Investigators. This project provides for the continuation of Australian leadership in key st ....Nonlinear elliptic equations and applications. Many fundamental advances in modern technology, science and economics are driven through the analysis of nonlinear models based on nonlinear partial differential equations. In recent years there has been an explosion in applications of partial differential equations of elliptic type with major discoveries in underlying theory being made by the two Chief Investigators. This project provides for the continuation of Australian leadership in key strategic areas of international science, such as optimal transportation, as well as the continued building of related expertise and training.Read moreRead less
Variational problems of Monge-Ampere type. Nonlinear models dominate the frontline of modern theoretical and applied mathematics. This project concerns contemporary variational problems with analysis linked strongly to the Monge-Ampere equation, which is a fully nonlinear partial differential equation. Its study in recent years has generated complex and deep theoretical issues along with a diverse range of applications. The proposal is divided into two themes, affine maximal surfaces (involving ....Variational problems of Monge-Ampere type. Nonlinear models dominate the frontline of modern theoretical and applied mathematics. This project concerns contemporary variational problems with analysis linked strongly to the Monge-Ampere equation, which is a fully nonlinear partial differential equation. Its study in recent years has generated complex and deep theoretical issues along with a diverse range of applications. The proposal is divided into two themes, affine maximal surfaces (involving fourth order partial differential equations of Monge-Ampere type) and optimal transportation (where Monge-Ampere theory has been applied successfully in recent years). Each of these builds upon major recent research breakthroughs of the proposers.Read moreRead less
Singular phenomena for nonlinear partial differential equations arising in applications. The development of nonlinear Partial Differential Equations (PDEs) in Australia is recognized worldwide through the outstanding contributions of mathematicians from the ANU, University of Sydney and other top Australian Universities. This project undertakes research in the PDEs field and follows directions of very current interest at an international level. Beyond the ANU, the project will enhance expertise ....Singular phenomena for nonlinear partial differential equations arising in applications. The development of nonlinear Partial Differential Equations (PDEs) in Australia is recognized worldwide through the outstanding contributions of mathematicians from the ANU, University of Sydney and other top Australian Universities. This project undertakes research in the PDEs field and follows directions of very current interest at an international level. Beyond the ANU, the project will enhance expertise in Australia in very active areas of mathematics research related to applications in physics, biology and other applied disciplines. Moreover, it will foster collaboration with mathematicians of international standing from Australia and abroad. Read moreRead less
Analysis and applications of geometric evolution equations. This project will keep Australian research in geometric analysis at the leading edge of the field internationally. It will produce fundamental new insights in differential geometry and in the understanding of geometric partial differential equations, and will provide a rich and vigorous training ground for graduate and honours students.
Changing children’s chances: Exploring pathways to developmental inequities. This project aims to investigate the causes of health and developmental inequities between Australian children. Inequities are increasingly observed in Australian children’s physical health, social and emotional wellbeing, and academic learning. Such inequities are unjust, unnecessary and potentially preventable. This project aims to understand the pathways leading to these inequities by examining the many contexts in w ....Changing children’s chances: Exploring pathways to developmental inequities. This project aims to investigate the causes of health and developmental inequities between Australian children. Inequities are increasingly observed in Australian children’s physical health, social and emotional wellbeing, and academic learning. Such inequities are unjust, unnecessary and potentially preventable. This project aims to understand the pathways leading to these inequities by examining the many contexts in which children and their families live and grow. Through a series of innovative analyses using existing data, the project aims to identify potentially modifiable factors at the child, family, school, and community level that contribute to developmental inequities. Understanding of the most promising leverage points for interventions to reduce inequities for Australian children could be used to inform policy.Read moreRead less