One of the most significant advances going from TPM1.2 to TPM2 was the addition of algorithm agility: The ability of TPM2 to work with arbitrary symmetric and asymmetric encryption schemes.  In practice, in spite of this much vaunted agile encryption capability, most actual TPM2 chips I’ve seen only support a small number of asymmetric encryption schemes, usually RSA2048 and a couple of Elliptic Curves.  However, the ability to support any Elliptic Curve at all is a step up from TPM1.2.  This blog post will detail how elliptic curve schemes can be integrated into existing cryptographic systems using TPM2.  However, before we start on the practice, we need at least a tiny swing through the theory of Elliptic Curves.

What is an Elliptic Curve?

An Elliptic Curve (EC) is simply the set of points that lie on the curve in the two dimensional plane (x,y) defined by the equation

y² = x³ + ax + b

which means that every elliptic curve can be parametrised by two constants a and b.  The set of all points lying on the curve plus a point at infinity is combined with an addition operation to produce an abelian (commutative) group.  The addition property is defined by drawing straight lines between two points and seeing where they intersect the curve (or picking the infinity point if they don’t intersect).  Wikipedia has a nice diagrammatic description of this here.  The infinity point acts as the identity of the addition rule and the whole group is denoted E.

The utility for cryptography is that you can define an integer multiplier operation which is simply the element added to itself n times, so for P ∈ E, you can always find Q ∈ E such that

Q = P + P + P … = n × P

And, since it’s a simple multiplication like operation, it’s very easy to compute Q.  However, given P and Q it is computationally very difficult to get back to n.  In fact, it can be demonstrated mathematically that trying to compute n is equivalent to the discrete logarithm problem which is the mathematical basis for the cryptographic security of RSA.  This also means that EC keys suffer the same (actually more so) problems as RSA keys: they’re not Quantum Computing secure (vulnerable to the Quantum Shor’s algorithm) and they would be instantly compromised if the discrete logarithm problem were ever solved.

Therefore, for any elliptic curve, E, you can choose a known point G ∈ E, select a large integer d and you can compute a point P = d × G.  You can then publish (P, G, E) as your public key knowing it’s computationally infeasible for anyone to derive your private key d.

For instance, Diffie-Hellman key exchange can be done by agreeing (E, G) and getting Alice and Bob to select private keys d_A, d_B.  Then knowing Bob’s public key P_B, Alice can select a random integer r, which she publishes, and compute a key agreement as a secret point on the Elliptic Curve (r d_A) × P_B.  Bob can derive the same Elliptic Curve point because

(r d_A) × P_B = (r d_A)d_B × G = (r d_B) d_A × G = (r d_B) × P_A

The agreement is a point on the curve, but you can use an agreed hashing or other mechanism to get from the point to a symmetric key.

Seems simple, but the problem for computing is that we really want to use integers and right at the moment the elliptic curve is defined over all the real numbers, meaning E is of infinite size and involves floating point computations (of rather large precision).

Elliptic Curves over Finite Fields

Fortunately there is a mathematical theory of finite fields, called Galois Theory, which allows us to take the Galois Field over prime number p, which is denoted GF(p), and compute Elliptic Curve points over this field.  This derivation, which is mathematically rather complicated, is denoted E(GF(p)), where every point (x,y) is represented by a pair of integers between 0 and p-1.  There is another theory that says the number of elements in E(GF(p))

n = |E(GF(p))|

is roughly the same size as p, meaning if you choose a 32 bit prime p, you likely have a field over roughly 2^32 elements.  For every point P in E(GF(p)) it is also mathematically proveable that n × P = 0. where 0 is the zero point (which was the infinity point in the real elliptic curve).

This means that you can take any point, G,  in E(GF(p)) and compute a subgroup based on it:

E_G = { ∀m ∈ Z_n : m × G }

If you’re lucky |E_G| = |E(GF(p))| and G is the generator of the entire group.  However, G may only generate a subgroup and you will find |E_G| = h|E(GF(p))| where integer h is called the cofactor.  In general you want the cofactor to be small (preferably less than four) for E_G to be cryptographically useful.

For a computer’s purposes, E_G is the elliptic curve group used for integer arithmetic in the cryptographic algorithms.  The Curve and Generator is then defined by (p, a, b, Gx, Gy, n, h) which are the published parameters of the key (Gx, Gy represent the x and y elements of point G).  You select a random number d as your private key and your public key P = d × G exactly as above, except now P is easy to compute with integer operations.

Problems with Elliptic Curves

Although I stated above that solving P = d × G is equivalent in difficulty to the discrete logarithm problem, that’s not generally true.  If the discrete logarithm problem were solved, then we’d easily be able to compute d for every generator and curve, but it is possible to pick curves for which d can be easily computed without solving the discrete logarithm problem. This is the reason why you should never pick your own curve parameters (even if you think you know what you’re doing) because it’s very easy to choose a compromised curve.  As a demonstration of the difficulty of the problem: each of the major nation state actors, Russia, China and the US, publishes their own curve parameters for use in their own cryptographic EC implementations and each of them thinks the parameters published by the others is compromised in a way that allows the respective national security agencies to derive private keys.  So if nation state actors can’t tell if a curve is compromised or not, you surely won’t be able to either.

Therefore, to be secure in EC cryptography, you pick and existing curve which has been vetted and select some random Generator Point on it.  Of course, if you’re paranoid, that means you won’t be using any of the nation state supplied curves …

Using the TPM2 with Elliptic Curves in Cryptosystems

The initial target for this work was the openssl cryptosystem whose libraries are widely used for deriving other uses (like https in apache or openssh). Originally, when I did the initial TPM2 enabling of openssl as described in this blog post, I added TPM2 as a patch to the existing TPM 1.2 openssl_tpm_engine.  Unfortunately, openssl_tpm_engine seems to be pretty much defunct at this point, so I started my own openssl_tpm2_engine as a separate git tree to begin experimenting with Elliptic Curve keys (if you don’t use git, you can download the tar file here). One of the benefits to running my own source tree is that I can now add a testing infrastructure that makes use of the IBM TPM emulator to make sure that the basic cryptographic operations all work which means that make check functions even when a TPM2 isn’t available.  The current key creation and import algorithms use secured connections to the TPM (to avoid eavesdropping) which means it’s only really possible to construct them using the IBM TSS. To make all of this easier, I’ve set up an openSUSE Build Service repository which is building for all major architectures and the openSUSE and Fedora distributions (ignore the failures, they’re currently induced because the TPM emulator only currently works on 64 bit little endian systems, so make check is failing, but the TPM people at IBM are working on this, so eventually the builds should be complete).

TPM2 itself also has some annoying restrictions.  The biggest of which is that it doesn’t allow you to pass in arbitrary elliptic curve parameters; you may only use elliptic curves which the TPM itself knows.  This will be annoying if you have an existing EC key you’re trying to import because the TPM may reject it as an unknown algorithm.  For instance, openssl can actually compute with arbitrary EC parameters, but has 39 current elliptic curves parametrised by name. By contrast, my Nuvoton TPM2 inside my Dell XPS 13 knows precisely two curves:

jejb@jarvis:~> create_tpm2_key --list-curves
prime256v1
bnp256

However, assuming you’ve picked a compatible curve for your EC private key (and you’ve defined a parent key for the storage hierarchy) you can simply import it to a TPM bound key:

create_tpm2_key -p 81000001 -w key.priv key.tpm

The tool will report an error if it can’t convert the curve parameters to a named elliptic curve known to the TPM

jejb@jarvis:~> openssl genpkey -algorithm EC -pkeyopt ec_paramgen_curve:brainpoolP256r1 > key.priv
jejb@jarvis:~> create_tpm2_key -p 81000001 -w key.priv key.tpm
TPM does not support the curve in this EC key
openssl_to_tpm_public failed with 166
TPM_RC_CURVE - curve not supported Handle number unspecified

You can also create TPM resident private keys simply by specifying the algorithm

create_tpm2_key -p 81000001 --ecc bnp256 key.tpm

Once you have your TPM based EC keys, you can use them to create public keys and certificates.  For instance, you create a self-signed X509 certificate based on the tpm key by

openssl req -new -x509 -sha256  -key key.tpm -engine tpm2 -keyform engine -out my.crt

Why you should use EC keys with the TPM

The initial attraction is the same as for RSA keys: making it impossible to extract your private key from the system.  However, the mathematical calculations for EC keys are much simpler than for RSA keys and don’t involve finding strong primes, so it’s much simpler for the TPM (being a fairly weak calculation machine) to derive private and public EC keys.  For instance the times taken to derive a RSA key from the primary seed and an EC key differ dramatically

jejb@jarvis:~> time tsscreateprimary -hi o -ecc bnp256 -st
Handle 80ffffff

real 0m0.111s
user 0m0.000s
sys 0m0.014s

jejb@jarvis:~> time tsscreateprimary -hi o -rsa -st
Handle 80ffffff

real 0m20.473s
user 0m0.015s
sys 0m0.084s

so for a slow system like the TPM, using EC keys is a significant speed advantage.  Additionally, there are other advantages.  The standard EC Key signature algorithm is a modification of the NIST Digital Signature Algorithm called ECDSA.  However DSA and ECDSA require a cryptographically strong (and secret) random number as Sony found out to their cost in the EC Key compromise of Playstation 3.  The TPM is a good source of cryptographically strong random numbers and if it generates the signature internally, you can be absolutely sure of keeping the input random number secret.

Why you might want to avoid EC keys altogether

In spite of the many advantages described above, EC keys suffer one additional disadvantage over RSA keys in that Elliptic Curves in general are very hot fields of mathematical research so even if the curve you use today is genuinely not compromised, it’s not impossible that a mathematical advance tomorrow will make the curve you chose (and thus all the private keys you generated) vulnerable.  Of course, the same goes for RSA if anyone ever cracks the discrete logarithm problem, but solving that problem would likely be fully published to world acclaim and recognition as a significant contribution to the advancement of number theory.  Discovering an attack on a currently used elliptic curve on the other hand might be better remunerated by offering to sell it privately to one of the national security agencies …

Recently Microsoft started mandating TPM2 as a hardware requirement for all platforms running recent versions of windows.  This means that eventually all shipping systems (starting with laptops first) will have a TPM2 chip.  The reason this impacts Linux is that TPM2 is radically different from its predecessor TPM1.2; so different, in fact, that none of the existing TPM1.2 software on Linux (trousers, the libtpm.so plug in for openssl, even my gnome keyring enhancements) will work with TPM2.  The purpose of this blog is to explore the differences and how we can make ready for the transition.

What are the Main 1.2 vs 2.0 Differences?

The big one is termed Algorithm Agility.  TPM1.2 had SHA1 and RSA2048 only.  TPM2 is designed to have many possible algorithms, including support for elliptic curve and a host of government mandated (Russian and Chinese) crypto systems.  There’s no requirement for any shipping TPM2 to support any particular algorithms, so you actually have to ask your TPM what it supports.  The bedrock for TPM2 in the West seems to be RSA1024-2048, ECC and AES for crypto and SHA1 and SHA256 for hashes¹.

What algorithm agility means is that you can no longer have root keys (EK and SRK see here for details) like TPM1.2 did, because a key requires a specific crypto algorithm.  Instead TPM2 has primary “seeds” and a Key Derivation Function (KDF).  The way this works is that a seed is simply a long string of random numbers, but it is used as input to the KDF along with the key parameters and the algorithm and out pops a real key based on the seed.  The KDF is deterministic, so if you input the same algorithm and the same parameters you get the same key again.  There are four primary seeds in the TPM2: Three permanent ones which only change when the TPM2 is cleared: endorsement (EPS), Platform (PPS) and Storage (SPS).  There’s also a Null seed, which is used for ephemeral keys and changes every reboot.  A key derived from the SPS can be regarded as the SRK and a key derived from the EPS can be regarded as the EK. Objects descending from these keys are called members of hierarchies². One of the interesting aspects of the TPM is that the root of a hierarchy is a key not a seed (because you need to exchange secret information with the TPM), and that there can be multiple of these roots with different key algorithms and parameters.

Additionally, the mechanism for making use of keys has changed slightly.  In TPM 1.2 to import a secret key you wrapped it asymmetrically to the SRK and then called LoadKeyByBlob to get a use handle.  In TPM2 this is a two stage operation, firstly you import a wrapped (or otherwise protected) private key with TPM2_Import, but that returns a private key structure encrypted with the parent key’s internal symmetric key.  This symmetrically encrypted key is then loaded (using TPM2_Load) to obtain a use handle whenever needed.  The philosophical change is from online keys in TPM 1.2 (keys which were resident inside the TPM) to offline keys in TPM2 (keys which now can be loaded when needed).  This philosophy has been reinforced by reducing the space available to keep keys loaded in TPM2 (see later).

Playing with TPM2

If you have a recent laptop, chances are you either have or can software upgrade to a TPM2.  I have a dell XPS13 the skylake version which comes with a software upgradeable Nuvoton TPM.  Dell kindly provides a 1.2->2 switching program here, which seems to work under Freedos (odin boot) so I have a physical TPM2 based system.  For those of you who aren’t so lucky, you can still play along, but you need a TPM2 emulator.  The best one is here; simply download and untar it then type make in the src directory and run it as ./tpm_server.  It listens on two TCP ports, 2321 and 2322, for TPM commands so there’s no need to install it anywhere, it can be run directly from the source directory.

After that, you need the interface software called tss2.  The source is here, but Fedora 25 and recent Ubuntu already package it.  I’ve also built openSUSE packages here.  The configuration of tss2 is controlled by environment variables.  The most important one is TPM_INTERFACE_TYPE which tells it how to connect to the TPM2.  If you’re using a simulator, you set this to “socsim” and if you have a real TPM2 device you set it to “dev”.  One final thing about direct device connection: in tss2 there’s no daemon like trousers had to broker the connection, all your users connect directly to the TPM2 device /dev/tpm0.  To do this, the device has to support read and write by arbitrary users, so its permissions need to be 0666.  I’ve got a udev script to achieve this

# tpm 2 devices need to be world readable
SUBSYSTEM=="tpm", ACTION=="add", MODE="0666"

Which goes in /etc/udev/rules.d/80-tpm-2.rules on openSUSE.  The next thing you need to do, if you’re running the simulator, is power it on and start it up (for a real device, this is done by the bios):

tsspowerup
tssstartup

The simulator will now create a NVChip file wherever you started it to store NV ram based objects, which it will read on next start up.  The first thing you need to do is create an SRK and store it in NV memory.  Microsoft uses the well known key handle 81000001 for this, so we’ll do the same.  The reason for doing this is that a real TPM takes ages to run the KDF for RSA keys because it has to look for prime numbers:

jejb@jarvis:~> TPM_INTERFACE_TYPE=socsim time tsscreateprimary -hi o -st -rsa
Handle 80000000
0.03 user 0.00 system 0:00.06 elapsed

jejb@jarvis:~> TPM_INTERFACE_TYPE=dev time tsscreateprimary -hi o -st -rsa
Handle 80000000
0.04 user 0.00 system 0:20.51 elapsed

As you can see: the simulator created a primary storage key (the SRK) in a few milliseconds, but it took my real TPM2 20 seconds to do it³ … not something you want to wait for, hence the need to store this permanently under a well known key handle and get rid of the temporary copy

tssevictcontrol -hi o -ho 80000000 -hp 81000001
tssflushcontext -ha 80000000

tssevictcontrol tells the TPM to copy the key at transient handle 80000000⁴  to permanent NV handle 81000001 and tssflushcontext erases the transient key.  Flushing transient objects is very important, because TPM2 has a lot less transient storage space than TPM1.2 did; usually only about three handles worth.  You can tell how much you have by doing

tssgetcapability -cap 6|grep -i transient
TPM_PT 0000010e value 00000003 TPM_PT_HR_TRANSIENT_MIN - the minimum number of transient objects that can be held in TPM RAM

Where the value (00000003) tells me that the TPM can store at least 3 transient objects.  After that you’ll start getting out of space errors from it.

The final step in taking ownership of a TPM2 is to set the authorization passwords.  Each of the four hierarchies (Null, Owner, Endorsement, Platform) and the Lockout has a possible authority password.  The Platform authority is cleared on startup, so there’s not much point setting it (it’s used by the BIOS or Firmware to perform TPM functions).  Of the other four, you really only need to set Owner, Endorsement and Lockout (I use the same password for all of them).

tsshierarchychangeauth -hi l -pwdn <your password>
tsshierarchychangeauth -hi e -pwdn <your password>
tsshierarchychangeauth -hi o -pwdn <your password>

After this is done, you’re all set.  Note that as well as these authorizations, each object can have its own authorization (or even policy), so the SRK you created earlier still has no password, allowing it to be used by anyone.  Note also that the owner authorization controls access to the NV memory, so you’ll need to supply it now to make other objects persistent.

An Aside about Real TPM2 devices and the Resource Manager

Although I’m using the code below to store my keys in the TPM2, there’s a couple of practical limitations which means it won’t work for you if you have multiple TPM2 using applications without a kernel update.  The two problems are

1. The Linux Kernel TPM2 device /dev/tpm0 only allows one user at once.  If a second application tries to open the device it will get an EBUSY which causes TSS_Create() to fail.
2. Because most applications make use of transient key slots and most TPM2s have only a couple of these, simultaneous users can end up running out of these and getting unexpected out of space errors.

The solution to both of these is something called a Resource Manager (RM).  What the RM does is effectively swap transient objects in and out of the TPM as needed to prevent it from running out of space.  Linux has an issue in that both the kernel and userspace are potential users of TPM keys so the resource manager has to live inside the kernel.  Jarkko Sakkinen has preliminary resource manager patches here, and they will likely make it into kernel 4.11 or 4.12.  I’m currently running my laptop with the RM patches applied, so multiple applications work for me, but since these are preliminary patches, I wouldn’t currently advise others to do this.  The way these patches work is that once you declare to the kernel via an ioctl that you want to use the RM, every time you send a command to the TPM, your context gets swapped in, the command is executed, the context is swapped out and the response sent meaning that no other user of the TPM sees your transient objects.  The moment you send the ioctl, the TPM device allows another user to open it as well.

Using TPM2 as a keystore

Once the implementation is sorted out, openssl and gnome-keyring patches can be produced for TPM2.  The only slight wrinkle is that for create_tpm2_key you require a parent key to exist in the NV storage (at the 81000001 handle we talked about previously).  So to convert from a password protected openssh RSA key to a TPM2 based one, you do

create_tpm2_key -a -p 81000001 -w id_rsa id_rsa.tpm
mv id_rsa.tpm id_rsa

And then gnome keyring manager will work nicely (make sure you keep a copy of your original private key in case you want to move to a new laptop or reseed the TPM2).  If you use the same TPM2 password as your original key password, you won’t even need to update the gnome loginkeyring for the new password.

Conclusions

Because of the lack of an in-kernel Resource Manager, TPM2 is ready for experimentation in Linux but definitely not ready for prime time yet (unless you’re willing to patch your kernel).  Hopefully this will change in the 4.11 or 4.12 kernel when the Resource Manager finally goes upstream⁵.

Looking forwards to the new stack, the lack of a central daemon is really a nice feature: tcsd crashing used to kill all of my TPM key based applications, but with tss2 having no central daemon, everything has just worked(tm) so far.  A kernel based RM also means that the kernel can happily use the TPM (for its trusted keys and disk encryption) without interfering with whatever userspace is doing.

One of the questions about the previous post on using your TPM as a secure key store was “could the TPM be used to protect ssh keys?”  The answer is yes, because openssh uses openssl (so you can simply convert an openssh private key to a TPM private key) but the ssh-agent wouldn’t work because ssh-add passes in the private keys by their component primes, which is not possible when the private key is guarded by the TPM.  However,  that made me actually look at gnome-keyring to figure out how it worked and whether it could be used with the TPM.  The answer is yes, but there are also some interesting side effects of TPM enabling gnome-keyring.

Gnome-keyring Architecture

Gnome-keyring consists of essentially three components: a pluggable store backend, a secure passphrase holder (which is implemented as a backend store) and an agent frontend.  The frontend and backend talk to each other using the pkcs11 protocol.  This also means that the backend can serve anything that also speaks pkcs11, which most encryption systems do.  The stores consist of a variety of file or directory backed keys (for instance the ssh-store simply loads all the ssh keys in your $HOME/.ssh; the secret-store uses the gnome default keyring store, $HOME/.local/shared/keyring/,  to store collections of passwords)  The frontends act as bridges between a variety of external protocols and the keyring daemon.  They take whatever external protocol they’re speaking in, convert the request to pkcs11 and query the backends for the information.  The most important frontend is the login one which is called by gnome-keyring-daemon at start of day to unlock the secret-store which contains all your other key passwords using your login password as the key.  The ssh-agent frontend speaks the ssh agent protocol and converts key and signing requests to pkcs11 which is mostly served by the ssh-store.  The gpg-agent store speaks a very cut down version of the gpg agent protocol: basically all it does is allow you to store gpg key passwords in the secret-store; it doesn’t do any cryptographic operations.

Pkcs11 Essentials

Pkcs11 is a highly complex protocol designed for opening sessions which query or operate on tokens, which roughly speaking represent a bundle of objects (If you have a USB crypto key, that’s usually represented as a token and your stored keys as objects).  There is some intermediate stuff about slots, but that mostly applies to tokens which may be offline and need insertion, which isn’t relevant to the gnome keyring.  The objects may have several levels of visibility, but the most common is public (always visible) and private (must be logged in to the token to see them).  Objects themselves have a variety of attributes, some of which depend on what type of object they are and some of which are universal (like id and label).  For instance, an object representing an RSA public key would have the public exponent and the public modulus as queryable attributes.

The pkcs11 protocol also has a reasonably comprehensive object finding protocol.  An arbitrary list of attributes and values can be passed to the query and it will return all objects that fully match.  The token identifier is a query attribute which may be present but doesn’t have to be, so if you omit it, you end up searching over every token the pkcs11 subsystem knows about.

The other operation that pkcs11 understands is logging into a token with a pin (which is pkcs11 speak for a passphrase).  The pin doesn’t have to be supplied by the entity performing the login, it may be supplied to the token via an out of band mechanism (for instance the little button on the yukikey, or even a real keypad).  The important thing for gnome keyring here is that logging into a token may be as simple as sending the login command and letting the token sort out the authorization, which is the way gnome keyring operates.

You also need to understand is conventions about searching for keys.  The pkcs11 standard recommends (but does not require) that public and private key pairs, which exist as two separate objects, should have the same id attribute.  This means that if you want to find an rsa private key, the way you do this is by searching the public objects for the exponent and modulus.  Once this is returned, you log into the token and retrieve the private key object by the public key id.

The final thing to understand is that once you have the private key object, it merely acts as an entitlement to have the token perform certain private key operations for you (like encryption, decryption or signing); it doesn’t mean you have access to the private key itself.

Gnome Keyring handling of ssh keys

Once the ssh-agent side of gnome keyring receives a challenge, it must respond by returning the private key signature of the challenge.  To do this, it searches the pkcs11 for the key used for the challenge (for RSA keys, it searches by modulus and exponent, for DSA keys it searches by signature primes, etc).  One interesting point to note is the search isn’t limited to the gnome keyring ssh token store, so if the key is found anywhere, in any pkcs11 token, it will be used.  The expectation is that they key id attribute will be the ssh fingerprint and the key label attribute will be the ssh comment, but these aren’t used in the actual search.  Once the public key is found, the agent logs into the token, retrieves the private key by label and id and proceeds to get the private key to sign the challenge.

Adding TPM key handling to the ssh store

Gnome keyring is based on GNU libgcrypt which handles all cryptographic objects via s-expressions (which are basically lisp like strings).  Gcrypt itself doesn’t seem to have an s-expression for a token, so the actual signing will be done inside the keyring code.  The s-expression I chose to represent a TPM based private key is

(private-key
  (rsa
    (tpm
      (blob <binary key blob>)
      (auth <authoriztion>))))

The rsa is necessary for it to be recognised for RSA signatures.  Now the ssh-store is modified to recognise the PEM guards for TPM keys, load the key blob up into the s-expression and ask the secret-store for the authorization passphrase which is also loaded.  In theory, it might be safer to ask the secret store for the authorization at key use time, but this method mirrors what happens to private keys, which are decrypted at load time and stored as s-expressions containing the component primes.

Now the RSA signing code is hooked to check for TPM s-expressions and divert the signature to the TPM if they’re found.  Once this is done, gnome keyring is fully enabled for TPM based ssh keys.  The initial email thread about this is here, and an openSUSE build repository of the modified code is here.

One important design constraint for this is that people (well, OK me) have a lot of ssh keys, sometimes more than could be effectively stored by the TPM in its internal shielded memory (plus if you’re like me, you’re using the TPM for other things like VPN), so the design of the keyring TPM additions is not to burden that memory further, thus TPM keys are only loaded into the TPM whenever they’re needed for an operation and are unloaded otherwise.  This means the TPM can scale to hundreds of keys, but at the expense of taking longer: Instead of simply asking the TPM to sign something, you have to first ask the TPM to load and unwrap (which is an RSA operation) the key, then use it to sign.  Effectively it’s two expensive TPM operations per real cryptographic function.

Using TPM based ssh keys

Once you’ve installed the modified gnome-keyring package, you’re ready actually to make use of it.  Since we’re going to replace all your ssh private keys with TPM equivalents, which are keyed to a given storage root key (SRK)¹ which changes every time the TPM is cleared, it is prudent to take a backup of all your ssh keys on some offline encrypted USB stick, just in case you ever need to restore them (or transfer them to a new laptop²).

cd ~/.ssh/
for pub in *rsa*.pub; do
    priv=$(basename $pub .pub)
    echo $priv
    create_tpm_key -m -a -w $priv ${priv}.tpm
    mv ${priv}.tpm $priv
done

You’ll be prompted first to create a TPM authorization password for the key, then to verify it, then to give the PEM password for the ssh key (for each key).  Note, this only transfers RSA keys (the only algorithm the TPM can handle) and also note the script above is overwriting the PEM private key, so make sure you have a backup.  The create_tpm_key command comes from the openssl_tpm_engine package, which I’ve patched here to support random migration authority and well known SRK authority.

All you have to do now is log out and back in (to restart the gnome-keyring daemon with the new ssh keystore) and you’re using TPM based keys for all your ssh operations.  I’ve noticed that this adds a couple of hundred milliseconds per login, so if you batch stuff over ssh, this is why your scripts are slower.