Defining national identity? Visiting the architectural spaces of the Museum of Scotland

National Cultures construct identities by producing meanings about the nation with which we can identify, meanings which are contained in the stories which are told about it, memories which connect its present within its past, and images which are constructed of it. A museum, the repository of a nation’s culture, which connects the past to the present through recounting stories about the artefacts of past cultures is clearly significant in representing the culture of a nation.

This paper explores the architectural spaces of the new Museum of Scotland, which opened in Edinburgh in November 1998. The museum has opened at a crucial time in Scottish history. The Scottish cultural renaissance is manifested in the increase in cultural production and call for Scottish cultural institutions. Parallel to this renaissance are political developments with the re-creation of a Scottish Parliament in 1999. When the idea of ‘Scotland’ is itself in a state of flux, the stories of the nation told in the museum, which attempt to give a sense of location, a connection between the individual and the nation are especially important.

Thus, issues of identity and ‘self’ are crucially important in understanding the contemporary museum. Within this, the relations between the production of these narratives and their consumption by the public are little understood. The majority of studies have concentrated, although not exclusively, on the production of museum displays, primarily with the "politics and poetics" of display. This paper analyses the relationship between producer and consumer within the Museum of Scotland, attempting to reconnect the forces of production and consumption. In doing so, it focuses primarily on the differing conceptions of the ability of the Museum to be able to narrate the nation.

Based on interviews both with museum staff and with visitors to the museum, it argues that an understanding of the relationship between the museum and Scottish national identity can only be considered through an understanding of the tension between the producers’ intentions and the way in which consumers conceptualise the museum as a space for "telling the nation".

Spaces of trauma : young people, homelessness and violence

Little contemporary research has examined young people’s experiences ofviolence and homelessness in detail within the Australian context. This articledraws upon qualitative research with 33 homeless youth in Melbourne andseeks to enhance understanding of the impact of violence on young people.It argues that everyday experiences of violence play a central role in shapinghomeless young people’s lived experiences, traumatising young people andviolating any sense of connection and home. It suggests that violence is notonly a causal factor for homelessness, but also exacerbates and prolongs homelessness.

Conserving the heritage spaces of Kuala Lumpur : a case study of the old Market Square (Medan Pasar)

Being one of the new Asian mega-cities today, the origins of Kuala Lumpur started as early as 1850s at the confluence between two rivers; Gombak and Klang. The history of Kuala Lumpur changed when tin was discovered in Ampang in I 857. To cater for the need of residents and miners, a small trading post was constructed at the confluence between these two rivers. This business activity expanded eastwards to the Klang River resulting in one of the busiest business centres in Kuala Lumpur. Shophouses were erected and streets formed. These rows of shophouses and streets, with the river located to the west, created a rectangular space, known as the Old Market Square (Medan Pasar) which later became the main focal point of Kuala Lumpur. Today, even though the native senlements, chaotic sheds and huts have totally disappeared, some of the original shophouses, streets and even spaces still exist. However, they are struggling to survive and to maintain their authenticity due to pressures of nearby developments. This article considers the status of the Old Market Square in regard to its historical evolution and its position in contemporary heritage legislation and policy.

Students' imaginings of spaces of learning in outdoor and environmental education

In this article, the author interrogates students’ stories about the spaces and places in a tertiary Outdoor and Environmental Education course that support and shape their environmental ethics. Drawing on a longitudinal qualitative study, she explore the ways in which particular sites of learning (outdoor, practical learning) are privileged and how particular stories of outdoor spaces get reproduced. The author employs the work of poststructuralist geography scholar Doreen Massey in her analysis to highlight the intersections between space, relations of power and identity. This analysis also underscores the simultaneity of multiple and conflicting stories around Outdoor Education’s outdoor (practical) and indoor (theoretical) learning spaces. The article concludes by drawing on Elizabeth Ellsworth’s work on anomalous places of learning to explore some of the spaces in-between the indoor/outdoor binary as a way of interrupting and re-imagining places and spaces of learning in Outdoor Education.

Race lines and spaces of political action among migrant youth

Recently proposed Anti-Racism Strategy established within a framework of the Australian Government's multicultural policy, People of Australia, identifies ‘youth engagement’ as one of the key areas that needs to be promoted and supported. Young people have been invited to join youth councils and youth forums and work with national, state and local policy-makers. Some have taken up this challenge and became public faces and active members of anti-racism campaigns. Others, however, either remained silent about the discrimination they face, or organised their own grassroots youth-based and youth-led initiatives. This paper discusses individual and collective responses to racism among young people in Australia, focusing on Melbourne, and examines possibilities in which racism, as a common experience among migrant youth, can be utilised to form alternative spaces for political action, challenging not only interpersonal, but also systemic forms of racism. By drawing attention towards institutional and systemic forms of racism, and the historical perpetuation of racist practices, these youth initiatives rely on legal measures, and argue that racism should be discussed in the context of the broader Australian society, not only in relation to minority groups.

On universal Banach spaces of density continuum

We consider the question whether there exists a Banach space X of density continuum such that every Banach space of density at most continuum isomorphically embeds into X (called a universal Banach space of density c). It is well known that a""(a)/c (0) is such a space if we assume the continuum hypothesis. Some additional set-theoretic assumption is indeed needed, as we prove in the main result of this paper that it is consistent with the usual axioms of set-theory that there is no universal Banach space of density c. Thus, the problem of the existence of a universal Banach space of density c is undecidable using the usual axioms of set-theory. We also prove that it is consistent that there are universal Banach spaces of density c, but a""(a)/c (0) is not among them. This relies on the proof of the consistency of the nonexistence of an isomorphic embedding of C([0, c]) into a""(a)/c (0).

GEOMETRIC RELATIONS BETWEEN SPACES OF NUCLEAR OPERATORS AND SPACES OF COMPACT OPERATORS

We extend and provide a vector-valued version of some results of C. Samuel about the geometric relations between the spaces of nuclear operators N(E, F) and spaces of compact operators K(E, F), where E and F are Banach spaces C(K) of all continuous functions defined on the countable compact metric spaces K equipped with the supremum norm. First we continue Samuel's work by proving that N(C(K-1), C(K-2)) contains no subspace isomorphic to K(C(K-3), C(K-4)) whenever K-1, K-2, K-3 and K-4 are arbitrary infinite countable compact metric spaces. Then we show that it is relatively consistent with ZFC that the above result and the main results of Samuel can be extended to C(K-1, X), C(K-2,Y), C(K-3, X) and C(K-4, Y) spaces, where K-1, K-2, K-3 and K-4 are arbitrary infinite totally ordered compact spaces; X comprises certain Banach spaces such that X* are isomorphic to subspaces of l(1); and Y comprises arbitrary subspaces of l(p), with 1 < p < infinity. Our results cover the cases of some non-classical Banach spaces X constructed by Alspach, by Alspach and Benyamini, by Benyamini and Lindenstrauss, by Bourgain and Delbaen and also by Argyros and Haydon.

Hypoellipticity in spaces of ultradistributions-Study of a model case

In this work we study C (a)-hypoellipticity in spaces of ultradistributions for analytic linear partial differential operators. Our main tool is a new a-priori inequality, which is stated in terms of the behaviour of holomorphic functions on appropriate wedges. In particular, for sum of squares operators satisfying Hormander's condition, we thus obtain a new method for studying analytic hypoellipticity for such a class. We also show how this method can be explicitly applied by studying a model operator, which is constructed as a perturbation of the so-called Baouendi-Goulaouic operator.

Intersections on moduli spaces of curves

We present a new approach to perform calculations with the certain standard classes in cohomology of the moduli spaces of curves. It is based on an important lemma of Ionel relating the intersection theoriy of the moduli space of curves and that of the space of admissible coverings. As particular results, we obtain expressions of Hurwitz numbers in terms of the intersections in the tautological ring, expressions of the simplest intersection numbers in terms of Hurwitz numbers, an algorithm of calculation of certain correlators which are the subject of the Witten conjecture, an improved algorithm for intersections related to the Boussinesq hierarchy, expressions for the Hodge integrals over two-pointed ramification cycles, cut-and-join type equations for a large class of intersection numbers, etc.

On moduli spaces of semistable sheaves on K3 surfaces

Ich untersuche die nicht bereits durch die Arbeit "Singular symplectic moduli spaces" von Kaledin, Lehn und Sorger (Invent. Math. 164 (2006), no. 3) abgedeckten Fälle von Modulräumen halbstabiler Garben auf projektiven K3-Flächen - die Fälle mit Mukai-Vektor (0,c,0) sowie die Modulräume zu nichtgenerischen amplen Divisoren - hinsichtlich der möglichen Konstruktion neuer Beispiele von kompakten irreduziblen symplektischen Mannigfaltigkeiten. Ich stelle einen Zusammenhang zu den bereits untersuchten Modulräumen und Verallgemeinerungen derselben her und erweitere bekannte Ergebnisse auf alle offenen Fälle von Garben vom Rang 0 und viele Fälle von Garben von positivem Rang. Insbesondere kann in diesen Fällen die Existenz neuer Beispiele von kompakten irreduziblen symplektischen Mannigfaltigkeiten, die birational über Komponenten des Modulraums liegen, ausgeschlossen werden.

Moduli spaces of (G,h)-constellations

Given a reductive group G acting on an affine scheme X over C and a Hilbert function h: Irr G → N_0, we construct the moduli space M_Ө(X) of Ө-stable (G,h)-constellations on X, which is a common generalisation of the invariant Hilbert scheme after Alexeev and Brion and the moduli space of Ө-stable G-constellations for finite groups G introduced by Craw and Ishii. Our construction of a morphism M_Ө(X) → X//G makes this moduli space a candidate for a resolution of singularities of the quotient X//G. Furthermore, we determine the invariant Hilbert scheme of the zero fibre of the moment map of an action of Sl_2 on (C²)⁶ as one of the first examples of invariant Hilbert schemes with multiplicities. While doing this, we present a general procedure for the realisation of such calculations. We also consider questions of smoothness and connectedness and thereby show that our Hilbert scheme gives a resolution of singularities of the symplectic reduction of the action.