Huy

1,704 reputation

619

bio	website	anhhuy.ch
	location	Switzerland
	age	20
visits	member for	2 years, 6 months
	seen	21 hours ago
stats	profile views	257

My name is Anh Huy Truong and I am currently studying mathematics at the ETH Zürich.

	1,704 reputation	bio	website	anhhuy.ch	visits	member for	2 years, 6 months
619 badges		location	Switzerland		seen	21 hours ago

summary answers questions tags badges favorites bounties reputation activity

306 Actions

suggestions reviews revisions comments badges posts accepts all

Mar 29	comment	Lack of understanding of the proof of the existence of an irreducible polynomial of any degree $n \geq 2$ in $\mathbb{Z}_p[x]$ @Jyrki: Regarding your first comment, I have no idea what an ideal is, so I can't really follow. Regarding your second comment, we have not anywhere defined an "index" except in this proof (if this is considered a definition). I understood if to be some integer assigned to an element of a set.
Mar 29	revised	Lack of understanding of the proof of the existence of an irreducible polynomial of any degree $n \geq 2$ in $\mathbb{Z}_p[x]$ deleted 5 characters in body
Mar 29	asked	Lack of understanding of the proof of the existence of an irreducible polynomial of any degree $n \geq 2$ in $\mathbb{Z}_p[x]$
Mar 29	accepted	Why is this map diagonalisable?
Mar 12	asked	Why is this map diagonalisable?
Mar 6	accepted	How to show $\langle a, b \; \| \; aba = bab \rangle \cong \langle x,y \; \| \; x^3=y^2 \rangle$?
Mar 6	comment	How to show $\langle a, b \; \| \; aba = bab \rangle \cong \langle x,y \; \| \; x^3=y^2 \rangle$? @Edison: The notes are online, but in German. (math.ethz.ch/~suter/refl.pdf)
Mar 6	comment	How to show $\langle a, b \; \| \; aba = bab \rangle \cong \langle x,y \; \| \; x^3=y^2 \rangle$? How does one come up with such a map?
Mar 6	asked	How to show $\langle a, b \; \| \; aba = bab \rangle \cong \langle x,y \; \| \; x^3=y^2 \rangle$?
Feb 28	accepted	Deducing a property for any function $f$ using the wave equation
Feb 27	comment	Deducing a property for any function $f$ using the wave equation I don't quite get the difference between the two statements. I understand "for any f, A(r) must equal C/r" as "we have the same constant no matter which function $f$ we are plugging into the ansatz", whereas you say that this means A(r) depends on f. This confuses me, could you explain this part more in detail (not that I misunderstand the problem...), please?
Feb 27	asked	Deducing a property for any function $f$ using the wave equation
Dec 21	comment	How to show $\mu(\overline{\mathbb{R}}) = \overline{\mathbb{R}}$ iff $a, b, c, d \in \mathbb{R}$ for $\mu(z) = \frac{az+b}{cz+d}$? @sos440: Why not as an answer? :)
Dec 21	comment	How to show $\mu(\overline{\mathbb{R}}) = \overline{\mathbb{R}}$ iff $a, b, c, d \in \mathbb{R}$ for $\mu(z) = \frac{az+b}{cz+d}$? I have edited my original question. Is the new statement correct?
Dec 21	revised	How to show $\mu(\overline{\mathbb{R}}) = \overline{\mathbb{R}}$ iff $a, b, c, d \in \mathbb{R}$ for $\mu(z) = \frac{az+b}{cz+d}$? added 294 characters in body
Dec 21	asked	How to show $\mu(\overline{\mathbb{R}}) = \overline{\mathbb{R}}$ iff $a, b, c, d \in \mathbb{R}$ for $\mu(z) = \frac{az+b}{cz+d}$?
Dec 13	comment	Favourite open problem? @Collman: mathoverflow.net/questions/17560/…
Dec 8	comment	Foreign undergraduate study possibilities for a student in Southeastern Europe @Lovre: I study at the ETH Zürich and I can tell you that it (for now) has the same fees for both local and foreign students. Also, at least for Germans, it is incredibly easy to apply. However, living expenses in Switzerland tend to be pretty high.
Dec 8	accepted	Questions regarding the projective space
Dec 5	comment	Questions regarding the projective space @DylanMoreland: As many as there are in $K$, except for $0$.